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Physical Background Of Physical Background Of Nuclear Magnetic Resonance Nuclear Magnetic Resonance SpectroscopySpectroscopy
Michael McClellanSpring 2009Department of Physics and Physical OceanographyUniversity of North Carolina Wilmington
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What is Spectroscopy?What is Spectroscopy?
Study of the radiation-matter interactionUses characteristic absorptions, emissions, etc. to determine traits of chemical systemsWhat the compound is, concentrations, reaction progress, among many othersBroad field of study
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Different Types of SpectroscopyDifferent Types of Spectroscopy
Absorption SpectroscopyAtomic Emission SpectroscopyFluorescence SpectroscopyX-Ray DiffractionInfrared SpectroscopyNMR Spectroscopy
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NMR SpectroscopyNMR Spectroscopy
In 1924, Wolfgang Pauli postulated a new degree of freedom for subatomic particles
Cause magnetic moments
Energy emission due to these can be used to obtain information about a compound
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Spin of Atomic NucleiSpin of Atomic Nuclei
Each component (n and p) of a nucleus contributes 1/2 to its spin quantum number, I
Theoretically the nucleus can have any of these allowed spins
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General Characteristics of Nuclear SpinGeneral Characteristics of Nuclear Spin
If number of both the protons and neutrons in the atom are even then I=0
Isotopes of an atom containing extra neutrons tend to exhibit I’s of half integers
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Some Different NMR Active NucleiSome Different NMR Active Nuclei
Isotope Spin Natural Abundance (%)
250MHz (5.8717 T)
400MHz(9.3947 T)
1H 1/2 99.98 250.000 4002H 1 1.5x10-2 38.376 61.40133
3He 1/2 1.3x10-4 190.444 304.71076Li 1 7.42 36.789 58.861337Li 3/2 92.58 97.158 155.45339Be 3/2 100 35.133 56.2133310B 3 19.58 26.866 42.9853311B 3/2 80.42 80.209 128.334713C 1/2 1.108 62.860 100.57614N 1 99.63 18.059 28.8946715N 1/2 0.37 25.332 40.5306717O 5/2 3.7x10-2 33.892 54.22667
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Nuclear Magnetic MomentsNuclear Magnetic MomentsIf a nucleus has I > 0, then there is spin angular momentum, ,about some axis of the nucleus
This momentum has an associated magnetic moment due to the nuclear charge:
mIq
2=μ Where )1( += III
I
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Nuclear Magnetic Moment FormulaNuclear Magnetic Moment Formula
⎟⎟⎠
⎞⎜⎜⎝
⎛⎟⎟⎠
⎞⎜⎜⎝
⎛ +=
+=
p
p
N
pp
mm
mIIeGn
mIIq
2)1(
2)1(
μ
This is called the nuclear magneton
1271005.52
−−×== TJm
e
p
pNμ
)1( += IIg Nμμ
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Magnetic Moment / Spin Angular Magnetic Moment / Spin Angular Momentum RelationshipMomentum Relationship
For a given nucleus, the gyromagnetic ratio relates the magnetic moment and its spin angular momentum
Unique for a given nucleus
NN gII
IIg
Iμμμ
γ =++
==)1(
)1(
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Interactions with Magnetic FieldsInteractions with Magnetic Fields
Magnetic moments align themselves with external magnetic fields.Parallel and antiparallel alignments have different energies (Zeeman effect)Due to its associated charge, the magnetic moment precesses around the direction of the external field.
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Energy Level Separation Between Energy Level Separation Between Spin StatesSpin States
The energy of a certain spin configuration in an external field:
So for a spin transition of 1, the energy difference between the two states can be calculated:
This difference can be equated to the resonant frequency of the nucleus
0000 BIgBIgBBE NZNZ μμμμ −=−=−=•−=
0BgE Nμ=Δ
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Energy Level Separation Between Energy Level Separation Between Spin States (cont.)Spin States (cont.)
=v
πγμ2
00 Bh
BghEvhvE N
rfrf ==Δ
=⇒=Δ
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Larmor PrecessionLarmor Precession
The magnetic moment cannever align exactly with the external field
The magnetic moment rotates around B0 at the Larmor frequency, ω:
002BB
mge
p
p γω ==
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Larmor Precession (cont.)Larmor Precession (cont.)
Equivalent to the resonant frequency of radiation necessary for a spin flip to occur, vrf.
By varying the external magnetic field, different frequencies of electromagnetic radiation can resonate with the nucleus causing a spin transition
rflarmor vπω 2=
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Radiation Induced TransitionsRadiation Induced Transitions
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Spin State RelaxationsSpin State Relaxations
Spin-Lattice relaxations and Spin-Spin relaxationsSpin-Spin occurs faster in solids Spin-Lattice occurs faster in liquidsWithout these relaxations, saturation would occur quickly and NMR would be ineffective
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How Does a Nucleus Interact With How Does a Nucleus Interact With Its Chemical Environment?Its Chemical Environment?
Shielding from electrons
Interactions with the nearby atoms in the compound
Solvent interaction
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Diamagnetic ShieldingDiamagnetic ShieldingElectron circulation around the nucleus due to the external field
This induced magnetic field changes the effective field that the nucleus experiences
indeff BBB −= 0
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Paramagnetic ShieldingParamagnetic Shielding
Arises due to the mixing of ground and excited states of electrons in the atom
Electron circulation between energy states creates a magnetic field in the same direction as the applied field
Much stronger than diamagnetic shielding but not as prevalent
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Neighboring Group EffectNeighboring Group EffectDiamagnetic anisotropic shielding Electron circulation in neighboring partsOccurs in conjugated systems (molecules with double or triple bonds)
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Shielding/Deshielding EffectsShielding/Deshielding EffectsChanges in effective field cause changes in resonance frequency
The more shielded the nucleus is, the lower the energy level separations between spin states
Electronegativity of adjacent atoms will also affect the shielding or deshielding of the nucleus (diamagnetic)
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What are the experimental conditions What are the experimental conditions necessary to observe this behavior?necessary to observe this behavior?
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A non-interactive solventA magnet strong enough to cause sufficient separation between spin states A console to produce the RF signals and receive/analyze the emitted signalsA probe containing RF coils that cause the spin transition and record the resonating frequencies of the sampleA computer interface for parameter setup, shimming of the lock signal, and data analysis
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How is a Spectrum Obtained?How is a Spectrum Obtained?
Instrument is tuned to natural resonance frequency of a given nucleusSystem is locked to the deuterium signal External field is shimmed Sample is irradiated with a small range of frequencies around that natural frequency (pulse or continuous) Detect the intensity of the emitted radiation
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Obtaining a spectrum (cont.)Obtaining a spectrum (cont.)
Multiple scans are done on a single sample and averaged to obtain a spectrum (8-16 for 1H, 12000-15000 for 13C)
Use a Fourier Transform on the free induction decay (FID) of the emitted signal to convert to frequency of emitted radiation
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Intensity vs. Time
Intensity vs. Frequency
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Typical Proton Resonance Typical Proton Resonance Frequency ShiftsFrequency Shifts
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SpinSpin--Spin Coupling of NucleiSpin Coupling of Nuclei
Coupling of the nucleus of interest with nearby similar nuclei that have their own induced magnetic field
This causes splitting of peaks obtained in spectrum
The number of peaks: n+1 rule
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Proton NMR SpectrumProton NMR Spectrum
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Decoupling of NucleiDecoupling of Nuclei
The spin-spin coupling can be negated by introducing an decoupling frequency in the pulse that keeps the spin orientation of the nucleus coupling with the nucleus of interest constantly excitedThis removes the peak splitting that occursImportant because of the complicated splitting that would be observed with carbons bound to hydrogen
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Typical Typical 1313C NMR SpectrumC NMR Spectrum
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SummarySummary
Spin states of nuclei and their behavior in magnetic fieldsShielding and DeshieldingInstrumentationAnalysis conditionsCoupling/Decoupling
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ReferencesReferencesButler, Eamonn. Avance: Beginners Guide (Version 3). Rheinstetten: Bruker Biospin, 2003.Roberts, John D. ABC's of FT-NMR. Sausalito: University Science Books, 2000.Izydore, Robert A. Fundamentals of Nuclear Magnetic Resonance Spectroscopy. Durham: Durham Eagle Press, 2007.http://www.lboro.ac.uk/departments/cm/research/NMR/active.htmlhttp://chem4823.usask.ca/nmr/probe.html