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    Abstract: It is expected that Dispersed Generation (DG) will

    play an increasing role in electric power systems in the near fu-

    ture. Among the benefits that DG can give to the power system

    operators and to the electricity customers, one of the most attrac-

    tive is the possibility of improving the continuity of power supply.

    DG plants can be designed to supply portions of the distribution

    grid in the event of an upstream supply outage. Techniques for

    controlling DG plants that use feedback of only locally measur-

    able variables are presented. This solution allows correct system

    operation and switching between parallel and isolated modes

    without needing online communication of control signals between

    the generators.

    The control technique is described with particular reference to

    inverter-interfaced systems (micro-turbines, fuel cells). Simula-

    tions of sample cases including different size and type of genera-

    tors are presented.

    Index TermsDispersed storage and generation, Inverters,

    Power distribution, Power system reliability.

    I. INTRODUCTION

    HREE major factors are now pushing forward the devel-

    opment of distributed resources for electric power genera-

    tion.

    The first one is the possibility of making exploitable severalkinds of sources such as renewable and co-generation sources

    (combined heat and power: CHP), thus improving primary

    energy exploitation.

    The second factor is associated with the increased difficul-

    ties met in developing new transmission and distribution facili-

    ties and to the current high levels of power flows in some criti-

    cal grid sections.

    The last factor regards the high levels of power quality

    needed by an increasing number of activities. Such levels can-

    not be ensured by the standard distribution systems.

    Therefore we can imagine a mid-term scenario in which

    many distributed power sources are present that require the

    solution of many technical problems. In fact, present-day dis-tribution grids are conceived as a top-down means of con-

    veying energy, while the presence of small power plants in

    such a grid can sometimes reverse this flow. An extreme case

    is that of small isolated systems where the dispersed generators

    are (permanently or for short periods) the only active sources

    in the network. This big change requires a new approach to

    system operation, protection and planning [1, 2].

    S. Barsali, M. Ceraolo, P. Pelacchi and D. Poli are with Dipartimento di

    Sistemi Elettrici e Automazione, University of Pisa, via Diotisalvi, 2 I-56126

    Pisa Italy (e-mail: [email protected]).

    II. THE NEW SCENARIO OF DISTRIBUTED RESOURCES

    On the technology side, several main options are available

    for building dispersed generation sources; some of them are

    already well developed (based on Internal Combustion En-

    gines (ICE), hydro and wind turbines), others are currently

    coming onto the market (based on small gas turbines), others

    are expected to be introduced within a few years (based on fuel

    cells).

    Many DG plants (ICE, small hydro plants etc.) presently use

    rotating machinery directly connected to the grid to supplyelectric power.

    The new technologies (such as micro turbines, fuel cells,

    photovoltaic systems and several kinds of wind generators), on

    the other hand, are not suitable for supplying the grid directly.

    They are therefore interfaced through an inverter stage. It is

    worth noticing that the share of these plants is expected to in-

    crease in the future.

    From the point of view of the electric power system, DG

    sources can offer a wide range of possible services [3, 4]. The

    actual exploitation of these possibilities depends on the kind of

    plant, on the exploited source, on the choice of the control

    system logic and on possible constraints given, for example,

    by the thermal load demand in the case of CHP plants.One important way of increasing power supply reliability

    could be to supply the most important loads on a protected

    network that can be fed by a generator in the event of failure of

    the main supply.

    An interesting opportunity can derive from the increasing

    diffusion of DG resources. Due to the large number of dis-

    persed generators we can expect to be installed, we can argue

    that in several portions of the distribution grid the DG installed

    capacity will reach high values if compared to the local load

    demand. These plants could be used to ensure the power sup-

    ply of portions of the distribution grid where they are installed.

    Automatic Sectionalising Switching Devices (ASSD) can be

    sited in the distribution networks to cut areas where the in-stalled dispersed generators can supply the local load [5, 6].

    According to this scheme, DG can be used to feed custom-

    ers in the event of an outage in the feeding line or in the pri-

    mary substation or during scheduled interruptions. Obviously,

    voltage and frequency in the islanded portion of the network

    have to be controlled.

    The main challenge that has to be faced to exploit this in-

    triguing possibility is the co-ordination of the numerous gen-

    erators for sharing the real and reactive power output and to

    control the system frequency and voltage.

    Indeed, small generators are often designed to run in paral-

    Control techniques of Dispersed Generators to

    improve the continuity of electricity supplyStefano Barsali, Massimo Ceraolo, Paolo Pelacchi,Member, IEEE, Davide Poli

    T

    789

    0-7803-7322-7/02/ 17.00 2002 IEEE

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    lel to the main grid or as stand-alone devices [7]. At most we

    can find a few generators running in parallel on a single plant

    and driven by a single control system. Often, the paralleling

    and islanding operations of the plant require the system to shut

    down and restart in a different configuration.

    A flexible solution requires that each generator operates

    only on the basis of local measures independently of the actual

    configuration of the grid and of the other generators [8].

    This is similar to what happens in large power plants wherethe frequency droop control allows the plant to run either on

    an island or in parallel to other plants or in parallel to the in-

    terconnected power system.

    The control system proposed is then based on this principle.

    III. CONTROL OF DG SOURCES INTERFACED

    WITH ROTATING MACHINES

    Rotating machines in dispersed generation systems are usu-

    ally associated with reciprocating engines (Diesel or gas en-

    gines). If such plants are not used as back-up sources, they are

    often associated with heat generation. In this case, the real

    possibility of modifying the power output depends on the

    thermal load characteristics and on the overall heat generationsystem. In any case, three control possibilities are likely to be

    met:

    fixed power control,

    fixed speed control,

    droop control.

    The fixed power control logic is adopted for plants running

    in parallel to the grid and with no obligation regarding regula-

    tion. The electricity generated can be fixed by the needs of the

    thermal load associated, or by means of economic evaluations.

    In this last case such plants usually run at their maximum

    power for most of the operating time.

    To supply a local load, for example in the case of back-up

    units, an isochronous control is often used. This allows the

    adaptation of the power output to the load demand while keep-

    ing a constant frequency value. As is well known, no more

    than one single isochronously controlled unit can be connected

    to a grid.

    If more than one unit is to supply a grid, a droop control is

    to be adopted. The turning out frequency depends on the load

    value according to the droop characteristic. The power sharing

    among the units is now possible on the basis of the droop fre-

    quency control principles.

    IV. CONTROL OF DG SOURCES INTERFACED WITH INVERTERS

    A. Description of devices and standard control systems

    For the purposes of this study reference will be made to a

    generation system (e.g. micro-turbine or fuel cells) having a

    DC stage before the inverter. Moreover it will be assumed that,

    if the power demand is within the capability of the device, the

    DC voltage is kept constant by the primary generator controls

    [9]. Therefore the analysis can be limited to the inverter con-

    trol itself.

    The control scheme of an inverter device can be represented

    as shown in Fig. 1

    Two cascaded control loops can be identified: the inner one,

    the PWM control, concerns the bridge valve pulsing, the outer

    one regards the generation of the input signals of the PWM

    control based on the chosen control logic, on field measures

    and control signals.

    Pulses

    Powerbridge

    Powerterminals

    F

    ieldmeasures&

    c

    ontrolsignals

    Phasecontrol

    PWMcontrol

    Amplitudecontrol

    Fundamental phase

    Fundamental amplitudeFig. 1. Control scheme of an inverter device.

    In several cases the phase and amplitude control loops are

    integrated in a single control system having two outputs.

    Limiting the analysis to the fundamental frequency supplied

    by the inverter, the device can be simply modelled as shown in

    Fig. 2. In the diagram on the right of the figure, E represents

    the fundamental amplitude generated by the inverter (before

    the filters), Zfis the equivalent impedance of the filter and, if

    applicable, of the transformer installed within the generating

    unit, Vis the terminal voltage (after the filters).

    E

    Z

    VfFilter

    DC-sideequivalent

    +

    Transformer

    T

    Fig. 2. Inverter interfaced generator: principle scheme and equivalent net-

    work at the fundamental frequency.

    The PWM control effect can be neglected at this stage,

    since it has a faster dynamic behaviour with respect to the ex-

    ternal loops and does not affect the possibility of exploiting the

    system capacity.

    Usually two kinds of control can be adopted to operate an

    inverter device, namely:

    A so-called PQ control: the inverter is operated to meet a

    given real and reactive power set point. Therefore the E

    waveform must be synchronized with the grid voltage Vand

    controlled in amplitude and phase.

    A voltage control logic: the inverter is controlled to supply

    the load with given values of voltage and frequency. De-

    pending on the load demand at such voltage and frequency,

    the inverter real and reactive output will be defined auto-

    matically.

    The first can be adopted when the inverter has to exchange

    real and reactive power with the grid, e.g. in power compensa-

    tion systems or generation systems that have to supply the grid

    itself (grid parallel operation) [10].

    The second is suitable for supplying a local load, e.g. in mo-tor drives or isolated systems where the inverter is the sole

    power source.

    Obviously any attempt to use the PQ control on an isolated

    grid would fail due to the absence of a voltage reference and to

    the practical impossibility of balancing the load demand ex-

    actly. On the other hand, a fixed frequency source (e.g. an in-

    verter following the voltage control) could not be paralleled

    with the grid.

    Therefore the switching between the parallel and the iso-

    lated operation requires a control switching between the two

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    techniques and a synchronization of the inverter to the network

    frequency.

    A similar but more complex problem is met when several

    inverters are connected in parallel with each other and with the

    grid, especially if the inverters are spread on a portion of the

    grid, instead of being gathered in a single plant. In this case a

    central control system should continuously communicate with

    all the machines and with the grid interface switch and should

    force one of the inverters to become the voltage reference forthe others in the islanded operation.

    B. Proposed control logic

    The considerable complexity, the high cost and the high re-

    liability of the supervision system needed to allow the so-

    called automatic islanding of a portion of the distribution grid

    supplied by several DG sources could make this possibility an

    unattractive option.

    On the other hand, a control philosophy based on local

    loops would be preferable, each driving a single inverter with-

    out the need for intercommunication with the others and keep-

    ing the same structure both when running in parallel with the

    mains and when supplying an isolated load.

    Based on the usual droop frequency control of synchronous

    generators, a control system linking the inverter fundamental

    frequency to its power output has been developed.

    Therefore the inverter is controlled as a voltage source with

    frequency and amplitude defined by local control loops (see

    Fig. 3).

    The modulating signal for the PWM control is:

    vm=msin[(t)] (1)

    The values of the scaling factor mand of the (t) time func-

    tion are determined according to the rules described below.

    TotheinverterPWMcontrol

    C Maximum power

    control (e.g. PI cont.)

    C Standard control

    (e.g. PI control)

    C Maximum current

    control (e.g. PI cont.)

    P

    f2f

    C2

    PMAX

    P

    C3m

    VREF

    V

    C4m

    IMAX

    I

    signQ

    m

    Measuresfromtheinverterterminals

    2

    3

    4

    Frequency control

    Amplitude control

    f

    f

    f

    0

    Real power

    Frequency

    1

    1P

    Maximumpowercontrol2

    Standard droop

    control

    V I signQ

    Switch

    logic

    P f

    Switch

    logic

    f0

    P real power at inverterterminals

    Q reactive power atinverter terminals

    V voltage at thecontrolled bus

    f frequency of themodulating wave

    f frequency at no load0

    P Maximum real power(prime source limit)

    MAX

    , m see text. Equation (1)

    V voltage set point at the controlled bus

    REF

    I inverter current

    I maximum invertercurrent

    MAX

    s

    Fig. 3. Principle block diagram of the inverter control and power frequency

    characteristic

    1) Frequency control

    As shown in Fig. 3, the steady state link between power and

    frequency is defined by the droop characteristic (D=(f0-f2)/f0).

    When running in parallel with the rest of the system, the

    grid itself fixes the frequency. Therefore if the inverter fre-

    quency is higher than the grid frequency, its fundamental phase

    shift E-V with respect to the terminal voltage increases to-

    gether with the power output as they are linked by (2).

    P=VE/Xsin(E-V) (2)

    As a consequence, the fundamental frequency will be re-

    duced according to the droop characteristic and the inverter

    will synchronize to the grid.On a stand-alone system, the frequency will be defined by

    the load; i.e. to power P1corresponds the frequency f1in Fig.

    3.

    If several inverters are connected in parallel to supply an

    isolated grid, they will share the load power based on their

    droop characteristics in the same way as large power plants

    subject to primary frequency regulation do.

    More in detail, the frequency control has the measured real

    power generation Pas input and the frequency fof the funda-

    mental voltage as output (or, rather, its time integral used for

    generating the modulating signal of the PWM control, accord-

    ing to (1)).

    When reaching the maximum allowable output (that is themaximum power the prime source can supply), the control

    automatically switches to a fixed power control acting on the

    phase shift between the fundamental voltage generated by the

    inverter and the voltage measured on the grid side of the fil-

    ters. The system returns to normal control when the frequency

    exceeds the valuef2by a given margin.

    2) Amplitude control

    The amplitude control system acts on the mfactor based on

    the voltage error V-VREF measured at the inverter terminals

    (point T in Fig. 2; other buses can be utilised for the purpose,

    however). The choice of the voltage set points of the different

    DG plants must be co-ordinated to avoid undesirable reactive

    power flows.When the inverter currentIreaches its maximum valueIMAX,

    the control switches to a current control. The purpose of this is

    to maintain a constant current value. Depending on the sign of

    the reactive power flow Q, the system returns to the standard

    control when the voltage set point VREFis exceeded by a given

    margin.

    3) Choice of set points

    Usually a DG plant planned to run in parallel to the grid

    should be controlled at a given power output. With the control

    logic described above, the frequency value f0 (frequency at

    P=0) together with the characteristic slope D, univocally de-

    fines the operation of the plant. Therefore, since grid fre-

    quency fluctuations are very small for almost the whole lengthof operating time, the choice off0fixes the plant power output

    and can be used to dispatch the generation.

    Similarly the choice of the voltage set points defines the re-

    active power flows.

    Correct management of the distribution grid with dispersed

    generators will therefore require a periodical refreshing of the

    various set points, based on contractual agreements between

    the operators and on regulation obligations. This can be done

    locally, based on the demand of the load and of the generation

    process, or by a central dispatching system. Anyway there is

    no need for an on-line centralized control system and of a con-

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    tinuous communication between the various machines.

    4) Switching from parallel to islanded operation

    The switching transient from parallel to islanded operation

    can occur without any modification in the inverter control

    logic. In fact when the grid trips the inverter will find a new

    operating point defined by the overall characteristic of the sys-

    tem (as in the primary frequency regulation in conventional

    power systems).

    If the connected load is too large to be supplied by the DGsources, the maximum power control forces the inverter fun-

    damental voltage to slide with respect to the reference, thus

    resulting in an under-frequency that can be used as a signal for

    shedding the less important loads.

    On the other hand, if the inverters reach the maximum cur-

    rent value, due to a high reactive power output, the maximum

    current control forces a reduction of the fundamental ampli-

    tude and of the reactive power flow. If the total capability is

    too low, the system voltage will decrease. This signal also can

    be adopted to set a load shedding procedure.

    5) Paralleling with the grid

    To close the parallel between the survived local grid and the

    restored mains, only a paralleling switch located at the point ofinterconnection is needed. Due to the absence of inertia in the

    inverter systems they will rapidly synchronize the local grid by

    automatically adapting the inverter frequency to the grid fre-

    quency by means of the droop power frequency control.

    V. SIMULATIONS OF SYSTEM OPERATION

    The above-described control technique was tested by means

    of simulations in several operating conditions. The configura-

    tions considered are:

    the paralleling and isolating transients of a single inverter,

    the paralleling of two inverter fed stand alone systems,

    the behaviour of a portion of a LV distribution grid with

    inverter devices and rotating machinery.

    A. Single inverter operation

    The first operating condition tested regards a single inverter

    feeding a local load connected in parallel to the main grid as

    shown in Fig. 4.

    M

    Eq. motor

    Inverter

    Grid equivalentParallelswitch

    Eq. Z loads

    Shedding relay

    1

    2

    Fig. 4. Test grid for a single inverter operation

    The power amount supplied by the inverter is fixed by the

    choice of f0and of the droop value D, given a grid frequency

    of 50 Hz.

    The sudden loss of the main supply was simulated by the

    opening of the parallel switch at t=0.5 s. In this case the maxi-

    mum real power the generator can supply is not enough to feed

    the local load (Fig. 5). The maximum power control logic acts

    trying to limit the power supplied by the inverter by shifting

    the fundamental voltage phase with respect to a 50 Hz wave.

    This action causes a frequency decay and the intervention of

    the shedding relay at t=1 s (Fig. 6). After that, the load amount

    is within the generator capability and the control returns to the

    standard configuration supplying the load at a frequency value

    that depends on the droop characteristic.

    time (s)

    Power (p.u.)

    Active power

    Reactive power

    0 1 2 3 4 5 6-0.5

    0.0

    0.5

    1.0

    1.5

    Grid trip

    Load shedding

    Paralleling

    Fig. 5. Real and reactive power supplied by the DG unit

    time (s)

    Frequency (Hz)

    0 1 2 3 4 5 6

    47.5

    48.5

    49.5

    50.5

    Fig. 6. Frequency on the local grid

    After the parallel command has been given at t=2 s the par-

    allel switch closes as soon as the paralleling conditions occur

    (t=3.6 s). The resynchronization between the inverter and the

    grid is rapid and does not cause heavy current transient in the

    switch (Fig. 7).

    time (s)

    Voltage (V)

    Parallel switch voltage

    Parallel switch current (rms)

    Current (A)

    0 1 2 3 4 5 6

    -1000

    0

    1000

    0

    100

    200

    Fig. 7. Voltage (instantaneous) and current (rms) on the parallel switch

    B. Two inverter operation

    The ability of the inverter-fed areas to run stably in parallel

    with each other without communication was checked on the

    sample network shown in Fig. 8.

    Inverter 1

    Eq. motor 1Eq. Z load 1

    Inverter 2

    M M

    Eq. Z load 2 Eq. motor 2

    Parallelswitch

    Grid 1 Grid 2

    Fig. 8. Test grid for the parallel operation of two inverter fed areas

    Initially the parallel switch is open; each inverter feeds the

    local load at a frequency value (50.33 Hz on grid 1 and

    49.83 Hz on grid 2) depending on the choice of f0, Dand on

    the value of the local load L (f0=1.02 p.u. for inverter 1 and

    1.01 p.u. for inverter 2; D=0.02 p.u. for both, L1=L2=55 kW).

    792

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    After the paralleling command has been given, the parallel

    conditions occur at t=1.5 s and the parallel switch closes. The

    inverters rapidly synchronize themselves solely on the basis of

    local real power measures. The new power sharing (Fig. 10)

    still depends on the control parameters as well as the final fre-

    quency value (50.07 Hz, Fig. 9).

    time (s)

    Frequency (Hz)

    Frequency 1

    Frequency 2

    0.0 1.0 2.0 3.0 4.049.5

    49.7

    49.9

    50.1

    50.3

    50.5

    Fig. 9. Frequency on grid 1 and 2

    time (s)

    Active power (p.u.)

    Inverter 1

    Inverter 2

    0.2

    0.4

    0.6

    0.8

    1.0

    0.0 1.0 2.0 3.0 4.00.2

    0.4

    0.6

    0.8

    1.0

    Inverter 1

    Inverter 2

    Reactive power (p.u.)

    a)

    b)

    Fig. 10. Real a) and reactive b) power supplied by the DG units

    In the case of a higher load value, the unit having the high-

    estf0can reach the maximum power when making the parallel

    (see Fig. 11). Therefore it will run at its maximum power while

    the second unit will supply the rest of the load as shown quali-tatively in Fig. 12.

    time (s)

    Active power (p.u.)

    Inverter 1

    Inverter 2

    0.0 1.0 2.0 3.0 4.00.4

    0.6

    0.8

    1.0

    1.2

    Maximum power

    Fig. 11. Real power supplied by the DG units in case of reached power limit

    for unit 1

    L=P P

    f

    f

    0

    frequency

    1 1

    1

    f

    f

    0

    active power

    frequency

    1P

    2

    2L=P

    2 2

    f=f 1 2

    active power

    P P1 2

    P P1 2generation before

    paralleling

    generation after

    paralleling

    Fig. 12. Power sharing between two units in case of reached power limit for

    unit 1.

    C. A sample LV network

    The last sample configuration considered is constituted by a

    simple low voltage grid fed by a 630 kVA transformer, by

    three inverter-interfaced dispersed generators (G1 to G3, e.g.

    micro turbines) and by a synchronous generator (G4, e.g. a

    Diesel unit). A diagram of this scheme is shown in Fig. 13.

    The synchronous generator has a fixed power control; i.e. the

    mechanical power is kept at a fixed value (180kW). The three

    inverters are controlled as described in section IV. A singledroop value (D=0.02) and three different values of f0 (1.02,

    1.012 and 1.01 respectively for G1, G2 and G3) are used.

    As soon as the main supply fails (t=1.5s), the three inverters

    reach the maximum real power output (first G1 and then G2

    and G3; Fig. 16). As a consequence of the attempt to keep the

    output within the limit, the frequency starts to decay (Fig. 14).

    After the tripping of the load shedding relays, the frequency is

    recovered and the system stabilises at a frequency defined by

    the load and by the power frequency characteristics.

    The new paralleling command is given at t=5 s and the par-

    alleling conditions occur at t=7.2 s. The closure of the switch

    resynchronizes the generators to the grid. It is worth noting

    that the synchronous generator participates in the transientwith its inertia, while keeping the steady state power output

    unchanged.

    Eq. motor 162.5kVA

    running at50kW

    G1: i nverter170 kW

    250 kVA

    M M

    G2: inverter100 kW

    150 kVA

    G3: inverter170 kW

    250 kVA

    G4: synchr.180 kW

    200 kVA

    Eq. motor 2125kVA

    running at100kW

    100 kW50 kvar

    50 kW50 kvar

    sheddable

    100 kW50 kvar

    100 kW50 kvar

    sheddable

    150 kW50 kvar

    50 kW50 kvar

    sheddable

    Main grid

    630 kVAz =6%sc

    Fig. 13. Scheme of the LV grid adopted for the simulation

    time (s)

    Frequency (Hz)

    0 2 4 6 8 1048.0

    48.5

    49.0

    49.5

    50.0

    50.5

    Fig. 14. Frequency on the local grid

    0 2 4 6 8 100.8

    0.9

    1.0

    1.1

    1.2

    time (s)

    Voltage (p.u.)

    Fig. 15. Voltage at G1 terminals

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    -0.5

    0.0

    0.5

    1.0

    1.5

    -0.5

    0.0

    0.5

    1.0

    1.5

    -0.5

    0.0

    0.5

    1.0

    1.5

    0 2 4 6 8 10-0.5

    0.0

    0.5

    1.0

    1.5

    Power (p.u.)

    time (s)

    Inverter 1

    Inverter 2

    Synchronous generator

    Islanding

    Active power

    Reactive power

    Active power

    Reactive power

    Active power

    Reactive power

    Active power

    Reactive power

    Load sheddingNew paralleling

    Inverter 3

    Fig. 16. Real and reactive power supplied by the four DG units (three inverter

    interfaced unit and one synchronous generator)

    VI. CONCLUSIONS

    The proposed control logic for inverter interfaced dispersed

    generators proves to be effective in easing the islanding and

    paralleling procedures of portions of the distribution grid with

    embedded generation. The ability to operate without any

    online signal communication between the machines for syn-chronization makes the system cost-effective. An offline local

    control system makes it possible to optimise power-sharing

    between the units and the reactive power flows.

    This can be effectively exploited in the event of main supply

    failures to feed, at least partially, the load, thus enhancing sup-

    ply continuity.

    The technical principle that has been illustrated must be co-

    ordinated with the distribution grid operation as well as with

    the standards of substations and power switches management.

    In particular, the generator operators have to co-ordinate with

    the distribution grid operator regarding the control of the par-

    allel switches and the real and reactive power exchange.

    VII. REFERENCES

    [1] N. Hadjsaid, J.F. Canard, F. Dumas, Dispersed generation impact on

    distribution networks, IEEE Computer Applications in Power, vol 12,

    n 2, April 1999

    [2] R. C. Dugan, T. F. McDermott, G. J. Ball, Planning for Distributed

    Generation,IEEE Industry Application Magazine, March-April 2001.

    [3] T. Moore, Emerging Markets for Distributed Resources, EPRI

    JOURNAL March-April 1998

    [4] S. Barsali, M. Ceraolo, R. Giglioli, P. Pelacchi, Microturbines for

    dispersed generation in Proceedings of CIRED 1999, Nice (France),

    June 1-4, 1999

    [5] G. Celli, F. Pilo, Optimal sectionalizing switches allocation in

    distribution networks,IEEE Transactions on Power Delivery , vol 14 n

    3 July 1999

    [6] S. Barsali, G. Celli, M. Ceraolo, R. Giglioli, P. Pelacchi, F. Pilo,

    Operating and planning issues of distribution grids containing diffuse

    generation in Proceedings of CIRED 2001, Amsterdam (The

    Netherlands), June 18-21, 2001

    [7] M. Etezadi-Amoli, K. Chroma, Electrical Performance Characteristics of

    a New Micro-Turbine Generator in Proceedings of IEEE-PES Winter

    Meeting 2001, Columbus, OH (USA) January 28-February 1, 2001

    [8] B. Lasseter, Role of Distributed Generation in Reinforcing the CriticalElectric Power Infrastructure in Proceedings of IEEE-PES Winter

    Meeting 2001, Columbus, OH (USA) January 28-February 1, 2001

    [9] S. Banetta, M. Ippolito, D. Poli, A. Possenti, A model of cogeneration

    plant based on small-size gas turbine in Proceedings of CIRED 2001,

    Amsterdam (The Netherlands), June 18-21, 2001

    [10] M. Ceraolo: Modelling Static Watt-Var Compensators using ATP, 3rd

    International Conference on Power Systems Transients (IPST99),

    Budapest (Hungary), June 20-24 1999

    VIII. BIOGRAPHIES

    Stefano Barsali(1969): was awarded master and Ph.D. degrees in electrical

    engineering by the University of Pisa, Italy, in 1994 and 1998 respectively.

    Since 2000 he has been Assistant Professor of Electric Power Systems at theElectrical Systems and Automation Department at Pisa University.

    His major research interests regard dynamic simulation of power systems,

    distributed generation, electricity market deregulation and electrical and hy-

    brid vehicles.

    Massimo Ceraolo (1960): was awarded a degree in Electrical engineering at

    the University of Pisa in 1985. From 1992 to 2000 he was a researcher, then

    an Associate professor of the University of Pisa.

    His major fields of interest are: Active and Reactive compensation of

    Power Systems, Long-distance Transmission systems, Computer Simulations

    in Power Systems, Storage Batteries, electric and hybrid vehicles

    Paolo Pelacchi(1951): was awarded his electrical engineering degree by Pisa

    University, Italy, in 1976. In 1979 he joined the Electrical Research Center of

    ENEL.

    Since 1983 he has worked in the Department of Electrical Systems andAutomation at Pisa University first as a researcher, then, from 1992, as an

    associate professor and lastly, since 2000, he has been full professor of elec-

    tric power systems.

    His recent research interests regard electricity market liberalisation proc-

    esses with particular attention to the Italian situation.

    Davide Poli (1972): received his electrical engineering degree from Pisa

    University, Italy, in 1997. He is now a Ph.D. student at the Electrical Systems

    and Automation Department at Pisa University.

    His research interests regard generation, transmission and distribution

    problems related to market liberalisation processes.

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