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Second level Master in Economics Academic year 2015/2016
Director: Professor Tommaso Proietti
The Master in Economics program is designed to provide the analytical and quantitative skills that
are needed for a successful career as a professional economist in business or government. The
program is also designed to provide intensive training to students who want to pursue a Ph.D. in
Economics, Econometrics or Finance in a leading research university.
The Master in Economics has an excellent track-record in placing students in both academic and
non-academic institutions. In the last three years, about 80% of our students have been successfully
enrolled in Ph.D. Programs in top U.S. and European Universities, while 20% have found jobs in
non-academic institutions in Italy or abroad.
Program objectives and qualification profile
After an intensive training during the academic year, students will be well-prepared as economists
to start a career in:
- Research offices of national and international governmental economic institutions
- Large corporations
- Large banks
- Financial institutions and research centres
FALL TERM (Sep. 14 - Dec 18, 2015) Course Instructor Credits Period
CO
MP
ULS
OR
Y U
NIT
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Review Courses_Mathematics
Calculus Gibilisco 0
Sept. 14 - Oct 30 Linear Algebra Gibilisco 0
Optimization Gibilisco 0
Probability Gibilisco 0
Core Courses_Econometrics Static Regression Peracchi 3 Nov. 9-27
Instrumental Variables and GMM Peracchi 3 Dec. 4 -18
Core Courses_Microeconomics
Consumption and Production Theory Iozzi 3 Nov. 9-27
General Equilibrium Iozzi 3 Nov. 30 - Dec. 18
Core Courses_Statistical Computing 1
Introduction to Stata, part 1 Gagliarducci 1 Nov. 10 - Dec. 15
Introduction to Matlab, part 1 Parisi 2 Sept. 16 - Nov. 6
Programming in Matlab Ramponi 3 Sept. 17 - Dec. 3
Core Courses_Statistics Statistics Mezzetti 3 Oct. 19 - Nov. 13
21 CFU
Elective Units
Finance Asset Pricing Herzel 3 Sept. 21 - Oct. 9
Statistical Computing 1 Data Mining and Statistical Learning Proietti 6 Sept. 28 - Oct. 30
9 CFU
SPRING TERM (Feb. 15 - May 6, 2016)
CO
MP
ULS
OR
Y U
NIT
S
Macroeconomics Consumption and Investment Waldmann 3 Feb. 15 - Mar. 4
Growth theory Waldmann 3 Mar. 7 - 24
Macroeconometrics Univariate Time Series Cubadda 3 Feb. 15 - Mar. 4
Bayesian Time Series Econometrics Korobilis (U. Glasgow) 3
Statistical Computing 2 Introduction to Stata, part 2 Gagliarducci 2 Feb. 15 - Mar. 24
Introduction to Matlab, part 2 Parisi 1 Feb. 15 - Mar. 4
Applied Econometrics with Stata Belotti 3
18 CFU
ELEC
TIV
E U
NIT
S
Finance Advanced Topics in Finance tba 3
Credit Risk Models Renò (U. Siena) 3 Feb. 15 - Mar. 4
Financial Market Models
Robotti (Imperial College London)
3 Mar. 4 - May 13
Theory of Banking Campioni 3 Feb. 15 - Mar. 4
Financial Econometrics Forecasting Financial Time Series Brunetti 3 Apr. 26- May 13
Volatility Modelling and Forecasting Proietti 3 Apr. 4 - 22
PROGRAMME STRUCTURE
Labour Market Labour and Personnel Economics_Part 1 Gagliarducci 3 Feb. 21 - Mar. 11
Labour and Personnel Economics_Part 2 Vuri 3 Mar. 14 - 30
Topics in Labour Economics Danziger (Ben-Gurion U.) 3 Feb.15 - Mar. 4
Macroeconomics Real Business Cycles Annicchiarico 3
Heterogeneous Agents Ferraris 3
Business Cycle and Economic Policy Corrado 6
Topics in Monetary Economics
Araujo (Michigan State University)/Mattesini
3
Macroeconometrics Advanced Time Series Proietti 3
Computational Macroeconomics Corrado 2 May 16 - 27
High Dimensional Covariance Estimation
Pourahmadi (Texas A&M U.)
May
Macroeconomic Forecasting Espasa (U. Carlos III) 3
Multivariate Time Series Cubadda 3 Mar. 7 -24
Microeconomics 2 Advanced Topics in Economics tba 3
Theory of Incentives Attar 3 April - May
Information Economics, Game Theory and Auctions
Valletti 6 Apr. 4 - May 13
Microeconometrics How to write in International Journals De Fraja 1
Microeconometrics using Stata Weeks (U Cambridge) 3 April 6-8?
Public Economics International Economics Corrado 3 March 7 - 23
Environmental Economics Zoli 3 Feb. 16 - Mar. 4
Topics in Economics of the Environment D'Amato 3
Topics on Procurement of Public Services Iossa-Spagnolo 3
Welfare, Inequality and Poverty Measurement
Vecchi 3
15 CFU
Final thesis
3 CFU
Total
60 CFU
COURSE PROGRAMS
FALL TERM - COMPULSORY UNITS
MATHEMATICS – Paolo Gibilisco
0 credits
Linear Algebra
Systems of linear equations. Matrix Algebra. Algebra of square matrices. Transpose and its
properties. Determinant. Groups, fields, vector spaces. Linear independence and basis. Dimension
of vector spaces. Linear transformations. Kernels. Scalar products. Cauchy-Schwartz inequality.
Eigenvalues, eigenvectors and the characteristic polynomial of a square matrix. Basic properties of
eigenspaces. Symmetric, symmetric and orthogonal matrices. Positive definite matrices. Projection
operators. Cholesky decomposition. Diagonalizable matrices. The spectral theorem.
Calculus
Series. Power series. The complex numbers. Complex power series and complex exponential. The
Euler formula. Differentiability for functions of several variables: examples and counterexamples.
The gradient. The Jacobian matrix. The chain rule for differentials. Mixed partial derivative. The
Schwartz (Young) theorem. Integration in n dimension. The Fubini theorem. The change of variable
formula. Integration using polar coordinates. Differentiation under the integral sign. Introduction to
differential equations. The Cauchy problem. The L2 scalar product on R2, on C[0,1] and for
random variables.
Optimization
The Taylor polynomial in n-dimensions. The Hessian matrix. Unconstrained optimization:
necessary and sufficient conditions for maxima and minima. Constrained optimization. Lagrangian
function and Lagrange multiplier. Introduction to Kuhn-Tucker.
Probability
Elements of a probability space. Algebras of events and information about random experiments.
Introduction to combinatorial calculus. Finite probability spaces, probability measures, introduction
to Kolmogorov theory. Conditional probability, total probability formula, Bayes formula.
Independent events. Random variables and their properties. Probability distribution, distribution
function and densities function of a random variable. Expectation and variance of a random variable
and their properties.
Expectation and variance for the main kinds of random variables. Covariance and scale-invariance
of the correlation coefficient. Random vectors and their properties. Probability distribution,
distribution functions and densities functions of a random vector. Independent random variables,
covariance and correlation. Conditional expectation of a random variable and its properties.
Conditional expectation as best estimator. Geometric approach to the conditional expectation.
Sequences of random variables. Convergence in probability and in law. The (weak) law of large
numbers. The characteristic function. Central limit theorem. Multivariate Gaussian distribution.
Conditional expectation for the bivariate gaussian.
STATISTICAL COMPUTING
Pass or Fail Exams
Introduction to Matlab – Antonio Parisi - 3 credits
The course provides an introduction to Matlab (basic commands, control flow statements, m-files)
under a statistical perspective. Econometric methods will be applied using real-world datasets for
both univariate and multivariate time series. The course will cover different models (ARMA, VAR,
EC models) and related statistical tests. Students should be able to implement the methods and
interpret the results.
Programming in Matlab – Alessandro Ramponi – 3 credits
Matlab environment: Variables and constants, operators and simple calculations, formulas and
functions. Matrices and operations with matrices. Relations and Booleans. Working with data:
reading and writing, file handling, preprocessing data, summarizing data, visualizing data. MatLab
graphic functions.
Programming in Matlab: Algorithms and structures, control flow (conditional control, loop control,
vectorization, preallocation), MatLab scripts and functions (subfunctions, nested functions and
function handles).
Applications and examples: Introduction to numerical methods (linear systems, iterative root-
finding methods) and symbolic calculus.
Introduction to Stata – Stefano Gagliarducci – 3 credits
The aim of this course is to acquaint students with the basics of Stata, and its use for applied
economics. The course will be mostly focused on microeconometrics. Topics to be covered include:
dataset management, descriptive statistics, graphics, loops, linear regression, instrumental variable
models (IV). A few classes will also be devoted to the introduction to panel data models, difference-
in-difference models (DiD), dynamic panel models, regression discontinuity (RD).
STATISTICS – Maura Mezzetti
6 credits
Principles of Data Reduction: The Sufficiency Principle (Exponential family, Sufficient), Ancillary
and Complete Statistics; Minimal Sufficient Statistics, the Likelihood Principle (the Likelihood
Function). Point Estimation: Methods of Finding Estimators: Methods of Moments, Maximum
Likelihood Estimators, the EM Algorithm, Methods of Evaluating Estimators (Mean Squared Error,
Uniform Minimum Variance), Estimators, Fisher Information, Loss Function. Neyman-Pearson
Lemma. Confidence Intervals. Hypothesis Testing: Methods of Finding Tests (Likelihood Ratio
Tests, Score Test, Wald Test), Methods of Evaluating Tests (the Power Function), Powerful Tests,
Loss Function. The p-value. Notes on Bayesian Inference. Non Parametric Inference: Kolmogorov-
Smirnov Test. Tutorials. Exercices.
ECONOMETRICS – Franco Peracchi
6 credits
Static regression
Introduction and review: Conditional means and conditional variances. Potential outcomes and
causal effects. Models for conditional means and conditional variances. Best linear predictors. The
classical linear model and the OLS estimator: Elements of a linear model. The OLS estimator.
Algebraic properties. Sampling properties of OLS. Exact sampling properties under ideal
conditions. Misspecification of the regression function. Misspecification of the variance function.
Asymptotic properties. Estimates of statistical precision. Inconsistency of OLS. GLS and feasible
GLS: The GLS estimator. Feasible GLS. Asymptotic properties. Diagnostic procedures: OLS
residuals; Transformations of OLS residuals; Recursive residuals; Influence and leverage.
Hypothesis testing and model selection: The classical t and F tests; Asymptotic properties of
classical tests; Likelihood-based tests; Specification tests; Model selection criteria.
Instrumental Variables and GMM
The instrumental variables (IV) method: Moment conditions; The method of moment (MM) or
simple IV estimator; The class of IV estimators; Sampling properties; Estimates of statistical
precision; Hypothesis testing; 2SLS. Estimation of causal effects; The fundamental problem of
causal inference; Approaches to estimation of average treatment effects; Estimating the returns to
education. 2SLS under weak instruments: Motivating examples; Definitions and basic models; The
bias of 2SLS; Standard asymptotic approximations; Alternative asymptotic approximations;
Detecting weak instruments. Robust inference under weak instruments: Hypothesis testing;
Confidence sets; k-class estimators; Bias-corrected estimators; Other approaches; Practical
recommendations. The generalized method of moments (GMM); Moment restrictions; MM
estimators; GMM estimators; Asymptotic properties. Weak identification and robust inference in
GMM; Definitions; Asymptotic approximations; Detecting weak identification; Robust inference;
Robust estimators.
MICROECONOMICS - Alberto Iozzi
6 credits
The primary purpose of this course is to illustrate the microeconomic theory examining the
behaviour of the most important sets of economic agents – the individual (household) and the firm-,
and the functioning of competitive markets. The material covered in this course is important in its
own right, as a description and explanation of economic agents acting in rational manner, but also
as the foundation for macroeconomics and for the many specialist subjects within economics.
The course consists of a combination of lectures and revision classes. The majority of the formal
material will be presented in the lectures: the revision classes are mainly devoted to technical
exercises and as such are a crucial ingredient of learning to do microeconomics yourself.
• Consumption: preferences and utility, consumer’s problem, indirect utility and expenditure,
consumer demand
• Production: technology, profit maximization, cost minimization, competitive firm • Choice under
uncertainty: expected utility
• General equilibrium: existence, efficiency, contingent plans
FALL TERM - ELECTIVE UNITS
ASSET PRICING – Stefano Herzel
3 credits
Our main topic is financial derivatives. We will study the pricing by arbitrage approach under
different settings. We will consider different derivatives and different models. We will use Matlab
to implement the models. The Binomial Model (Cox-Ross-Rubinstein). Wiener Processes and Ito’s
Lemma. The Black-Scholes-Merton Model. Options on Stock Indexes. Options on Currencies.
Options on Futures.
DATA MINING and STATISTICAL LEARNING -Tommaso Proietti
6 credits
Introduction to data mining. Tools for data analysis, visualisation and description.The linear
regression model. Model selection and evaluation: bias-variance trade-off, model complexity and
goodness of t. Cross-validation. Selection using information criteria. Regularization and shrinkage
methods: rigde regression, lasso, forward stagewise regression. Principal components regression.
Linear methods for classication: Bayes Classication Rule. Discriminant analysis. Canonical
variates.Logistic regression. Semiparametric regression: Regression splines and smoothing splines.
Kernel smoothing methods: Local polynomial regression. Density estimation. Nearest neighbor
classication. Additive Models, tree-based methods. GAM, Regression andclassication trees.
Boosting.
SPRING TERM – COMPULSORY UNITS
MACROECONOMICS - Robert Waldmann
6 credits
Growth theory
Solow Model Review. The Ramsey Cass Koopmans Model I. Ramsey Cass Koopmans Model II.
The Romer 86 model. The Romer 90 model I. The Romer 90 model II. Human Capital and Growth.
Consumption and Investment
Stochastic implications of the Permanent Income Hypothesis. The overlapping generations model
with money. Fixed Capital Investment. Inventory investment. Credit Rationing.
MACROECONOMETRICS
6 credits
Univariate Time Series – Gianluca Cubadda
Stationary time series analysis: Basic concepts. Stationarity, autocorrelation, partial autocorrelation.
Linear stationary processes. ARMA models. Forecasting. Nonstationary time series analysis:
ARIMA models. Seasonality, The Box-Jenkins approach. Unit roots in macroeconomic time series:
Deterministic trends vs. random walks. Unit-roots tests. The Beveridge-Nelson trend-cycle
decomposition. Impulse response function and measures of persistence.
Bayesian Time Series Econometrics – Dimitris Korobilis (U. Glasgow)
Bayesian inference for some simple statistical models. Choice of initial distribution. Bayesian
procedures. Bayes factor. Computational methods. Montecarlo, importance sampling, Montecarlo
Markov Chain (MCMC). Linear models.
STATISTICAL COMPUTING
Pass or Fail Exams
Applied Econometrics with Stata – Federico Belotti - 3 credits
IV-GMM: Jacknife, k-class estimators, Testing for Weak Instruments, Second stage robust to weak
instruments inference procedure: Conditional Likelihood ratio tests, Moreira tests, Anderson Rubin.
Basic Stata Programming and Graphs: intro to MATA, Monte Carlo Simulations, Maximum
likelihood. LPM, Logit, Probit, Multinomial models with SHIW data. Panel data, Standard panel
models. Programming FE, RE, in MATA. Dynamic Panel Data: Theory and empirical applications.
Weak instruments in dynamic panel data. Bias corrections looking at the Arellano-Bond and
Blundell-Bond class estimators. Latex and STATA.
SPRING TERM - ELECTIVE UNITS
FINANCE
Advanced Topics in Finance - tba - 3 credits
This course is devoted to the presentation of the most advanced techniques in finance presenting a
selection of the most interesting and stimulating results. The choice of the topics and the structure
of the course will depend on the instructor who will typically be a visiting scholar.
Credit Risk Models – Roberto Renò (U. Siena) - 3 credits
Sovereign debt: Stochastic Calculus for Credit Risk Models (review); Poisson Processes; Modeling
the default intensity; Sovereign Credit Risk; Bond and CDS pricing.
Financial Market Models – Cesare Robotti (Imperial College London) - 3 credits
Introduction. Financial Markets Definitions and Financial Securities. Efficient Portfolios and
Efficient Frontier. Correlation Structure Security Returns: Single and Multi Factor Model. Capital
Assets Pricing Model. Efficient Markets Hypothesis. The course's objectives are the following:
Teach the student the tools used in financial markets to evaluate the stock return and firm financial
performance; Develop the analytical skills and mindset necessary to make decisions about how
market react to an expected/unexpected new information; Instruct how to value firms' assets;
Develop concise writing and oral presentation skills relative to cases and term projects; Have a
working knowledge of MatLab/STATA to apply empirically the concepts of financial markets.
Theory of Banking – Eloisa Campioni - 3 credits
Introduction to time, uncertainty and liquidity. Microeconomic foundations for financial
intermediation. Why do banks exist. The effects of banks on financial markets: credit rationing;
transmission mechanisms from the financial to the real sector. Bank runs and remedies to
instability. An analysis of the interbank market.
FINANCIAL ECONOMETRICS
Forecasting Financial Time Series – Marianna Brunetti - 3 credits
Mixed Data Sampling (MIDAS): Introduction, estimation, properties, examples. Forecasting with
mixed (and high) frequency data. Forecast accuracy. Introduction: schemes, number of
observations, why out of sample, measures of accuracy (MSFE, MAFE, forecast encompassing).
Comparing small number of models: nested and non-nested models Comparing large number of
models. Applications: forecasts of Business Cycle, Exchange Rates, Interest rates. Econometrics for
option prices.
Volatility Modelling and Forecasting – Tommaso Proietti - 3 credits
Introduction: Asset returns. Stylized facts: asymmetry, kurtosis and volatility clustering. Stochastic
processes: stationarity, purely random processes (white noise). Random walks and martingales.
Review of prediction theory. Optimal prediction. Forecasting with non-stationary models:
exponential smoothing. Volatility measurement and analysis: Autoregressive Conditional
Heteroschedasticity (ARCH): model specification, properties, maximum likelihood estimation,
prediction. Extensions: ARCH in mean. Generalized ARCH models, Integrated GARCH,
Exponential GARCH models. Multivariate GARCH models. VEC and BEKK. Conditional
correlation models: CCC, DCC. Factor models: Factor GARCH, O-GARCH 2.4 Realized volatility.
Risk measurement: Value at Risk and expected shortfall.
LABOUR MARKET
Labour and Personnel Economics, part 1 – Stefano Gagliarducci - 3 credits
Labor supply (retirement, family), labor demand, labor market equilibrium (minimum wages,
payroll taxes, immigration, wage distribution).
Labour and Personnel Economics, part 2 – Daniela Vuri - 3 credits
Education (human capital, signaling, school quality), discrimination (race, gender), probation, pay
based on performance (piece-rate, team).
Topics in Labour Economics – Lief Danziger (U. Bengurion) - 3 credits
Extension of labor contracts and optimal backpay. Endogenous monopsony and the perverse effect
of the minimum wage in small firms. Uniform and nonuniform staggering of wage contracts.
Noncompliance and the effects of the minimum wage on hours and welfare in competitive labor
markets.
MACROECONOMICS
Real Business Cycles – Barbara Annicchiaro - 3 credits
The aim of this course is to achieve three objectives:
- provide an introduction to the so-called New Neoclassical Synthesis for the business cycle
analysis, starting from basic RBC and NK models;
- familiarize students with the state-of-the art macroeconomic modelling techniques;
- provide a hands-on introduction to simulation of macroeconomic models using Dynare, a software
platform for handling DSGE models.
Heterogeneous Agents – Leo Ferraris - 3 credits
This course aims to introduce students to heterogeneous agents models, in the Arrow-Debreu
tradition, with complete and incomplete markets, but also in a static and a dynamic setting and with
finite time horizon. In the second part, the course will focus on endogenously incomplete markets
models (of the Kehoe-Levine type).
Business Cycle and Economic Policy – Luisa Corrado – 6 credits
This course aims at developing practical research skills for macroeconomists. In particular we will
consider Real Business Cycle Models, New Keynesian model with frictions in the real and financial
sectors and the role of fiscal and monetary policies. We will consider among others the role of
recent unconventional monetary and macro prudential policies as business cycle stabilization
devices. We will consider Dynamic Stochastic general Equilibrium (DSGE) models where
consumers, firms, banks and the public sector (monetary and fiscal policy) interact in the same
economic environment and produce choices in terms of consumption, investment, output and
monetary aggregates.
Topics in Monetary Economics – L. Araujo (Getulio Vargas Foundation, Sao Paulo), Fabrizio
Mattesini - 3 credits
The aim of the course is to introduce the students to the theory of money both as a store of value
and a medium of exchange. Two workhorse models of money will be discussed: i) the overlapping
generations (OLG) model where money is a store of value and ii) the search and matching model
(Aka Kiyotaki/Wright model) where money is a medium of exchange. The course is geared towards
post-graduate students with some analytical training.
MACROECONOMETRICS
Advanced Time Series – Tommaso Proietti – 3 credits
Unobserved components models for economic time series. Models for the trend component.
Cyclical components. Seasonality and Calendar components. Outliers and structural breaks. State
space models and their statistical treatment. Dynamic factor models. Kalman Filter. Maximum
likelihood estimation Smoothing filters Forecasting, Diagnostics. Regime Switching Models.
Matlab tutorials.
Computational Macroeconomics – Luisa Corrado – 2 credits
This course aims at developing practical research skills for macroeconomists. In particular we will
consider stylised Dynamic Stochastic general Equilibrium (DSGE) models where consumers, firms,
banks and the public sector (monetary and fiscal policy) interact in the same economic environment
and produce choices in terms of consumption, investment, output and monetary aggregates. Macro
models of monetary policy in a DSGE setting typically involve forward looking behaviour and
traditional techniques, such as Blanchard and Kahn's (1980) method, are subjected to several
limitations. In particular, in order to define the solution, we need as many state variable as there are
stable roots. Several numerical methods have been developed as a more general alternative, like the
QR technique (Anderson and Moore, 1985; King and Watson, 1998) and the QZ method (Sims,
1996; Uhlig, 1999; Christiano, 2002) which applies the stability criterion to a companion version of
the original structural model in order to exclude potential solutions which never converge to the
steady-state. To develop practical research skills these numerical methods will be applied to solve a
linear rational expectation model using MATLAB. A simple model is used to compare methods
currently available.
High Dimensional Covariance Estimation – Mohsen Pourahmadi (Texas A&M U.) – 3 credits
To be defined soon.
Macroeconomic Forecasting – Toni Espasa (U. Carlos III, Madrid) – 3 credits
This course deals with the recent evolution, perspectives and some policy considerations for the
Euro-Zone on the basis of the analysis of inflation, GDP and Industrial Production in EMU.
Multivariate Time Series – Gianluca Cubadda - 3 credits
Stationary and Ergodic Multivariate Time Series. Multivariate Wold Representation. Vector
Autoregression (VAR) Models. Identification and Estimation of VAR models. Forecasting.
Structural VAR Models. Impulse Response Functions. Forecast Error Variance Decompositions.
Shocks Identification Using the Choleski Factorization. The Cointegrated VAR. Maximum
Likelihood Inference on the Cointegrated VAR. The Common Trends Representation.
MICROECONOMICS 2
Advanced Topics in Economics - tba - 3 credits
This course is devoted to the study of the most advanced topics in economics presenting a selection
of the most debated and policy relevant topics. The choice of the topics and the structure of the
course will depend on the instructor who will typically be a visiting scholar.
Theory of Incentives – Andrea Attar – 3 credits
The lectures will focus on some recent developments in the theory of incentives. The building block
of the course is the basic principal-agent setting analyzed, for example, in Laffont Martimort
(2002). Possible extensions include: Auction Theory, Collusion Theory, Incentives and Competition
in markets subject to asymmetric information, Competition among principals, General Equilibrium
Theory under Asymmetric Information.
Information Economics, Game Theory and Auctions – Tommaso Valletti - 3 credits
Adverse selection, signalling and screening; Applications: education, product quality, insurance;
Moral hazard and the principal-agent problem. Imperfect Competition and Game Theory: Imperfect
Competition; Game Theory. Auctions. Independent private value.
MICROECONOMETRICS
How to write in International Journals – Gianni De Fraja – 1 credit
This seminar deals with strategies for selecting peer reviewed journals, the submission and revision
process and ultimately with writing and publishing good papers.
Microeconometrics using Stata – Melvyn Weeks (U. Cambridge) - 3 credits
Linear Models: Topics covered include the linear regression model, programme evaluation and
treatment effects, instrumental variables, static and dynamic panel Data models, and Generalised
Method of Moments. Nonlinear Models: Topics covered include Random Utility Models, Binary
and Multinomial Choice, Willingness-To-Pay Models, Dynamic Binary Choice Models and Count
Data Models.
PUBLIC ECONOMICS
International Economics – Luisa Corrado – 3 credits
The course offers a compendium between case-studies and the theory of international trade and
international finance. Special attention will be devoted to issues that have attracted increasing
attention in international economics. The course provides the theoretical background to understand
and address the main issues in the international economic debate. The course objectives are
complementary with potential students’ placement in international institutions (IMF, World Bank),
Central Banks, Research Divisions etc. Topics in International Finance: Exchange Rate Regimes.
Currency Crises. Financial Crises. Sovereign and Public Debt Crises. The Subprime Crisis.
Liquidity, Banks Leverage and the Macroeconomics. Topics in International Trade: Comparative
Advantages and the New Economic Geography. International Convergence and Growth. Topics in
European Economics: European Income Inequality. Regional Convergence Clubs. The EU Growth
Dilemma, Fiscal Compact and the Stability and Growth Pact. The EU Monetary and Fiscal Policy.
Prerequisites: Foundations in International Trade, International Monetary Economics and
International Finance.
Environmental Economics – Mariangela Zoli – 3 credits
The sources of environmental problems: property rights and externalities. Pollution: efficient targets
and policy responses. Climate change issues. Dynamic efficiency and sustainable development.
Energy issues. Waste management and policies.
Topics in Economics of the Environment – Alessio D’Amato – 3 credits
The aim of this module is to present several hot topics related to environmental and natural resource
economics. By following this course, students will discover currently debated issues concerning the
linkages between economic activities and environmental impacts; further, they will be able to
identify relevant behavioural drivers and related policy remedies, in realistic contexts where
noncompliance, intrinsic motivations and complex policies interactions are explicitly accounted for.
Topics on Procurement of Public Services – Elisabetta Iossa, Giancarlo Spagnolo – 3 credits
In house Provision vs Outsourcing of Public Services: Incomplete contracts; Public Private
Partnerships (PPP): Main characteristics; PPPs vs traditional procurement; Risk allocation in
PPPs;Case studies: London Underground; Prisons; Students accommodations; Providing Incentives
to Private Contractors: Explicit contracts (fixed price, cost plus and incentive contracts); Implicit
contracts and relational contracts: the importance of reputation. Tariff Regulation of Public
Services: Price cap; Rate of returns Regulation. Tender Design: Strategic design; Time incentives
and award criteria; Abnormally low tenders. Bid Rigging in Public Procurement: Incentives to
collude; Red flags. Corruption in public procurement: How to measure corruption; How to fight
corruption.
Welfare, Inequality and Poverty Measurement – Giovanni Vecchi - 3 credits
To be confirmed.