2D Lecture
Transcript of 2D Lecture
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Introduction to 2D NMR
Multipulse techniques
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Randomorientation ofmagnetic dipoles
(a) NoBo
Mo
x
yBo
Mxy = 0
(b) Bo on; prior to resonance
Net polarization Mz is due to
population excess in higher
energy state
The magnetic vectorsprecess about Bo at
the Larmor frequency o
Mz
y
x
(c) At resonance o = 1
The magnetic vectors
precess in phase with
frequency 1.
After resonance the return
to the equilibrium in (b)
occurs by the loss ofMxy via
dephasing of nuclear
dipoles by T2 and increase
in Mz by spin inversion
due to T1.
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Mo
x
y
z
Bo
Excess of spin
population along
the direction of
applied magnetic
field.
(90o)x
x
y
z
Bo
After 90opulse
magnetization
is tipped into
thexyplane.
M
time t2
M=Magnetization which
produces the FID. It decays
as magnetization inxy
plane diminishes after
resonance
FT
frequency f2
preparation detection
ONE-PULSE SEQUENCE
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INVERSION-RECOVERY PULSE SEQUENCE
(180o)x
(90o)x
t1
Preparation Evolution Detection
1H
t2
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INVERSION-RECOVERY PULSE SEQUENCE
(180
o
)x
x
y
z
Bo
Mo
FT
Bo
z
y
x
Bo
z
y
x
(90
o
)x
Mz0
positive
(absorption)
peak
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SPIN-ECHO PULSE SEQUENCE
(90o)x
(180o)x
t1
Prep. Evolution Detection
13Ct1 t2
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SPIN-ECHO PULSE SEQUENCE
Mo
FT
Bo
z
y'
x'
Bo
z
y'
x'
(90o)xat
13C
for CHCl3
x'
y'
z
Bo
-JCH/2
+JCH/2
-JCH/2
t=1/4JCH
(180o)x at
13C t=0
x'
y'
z
Bo
+JCH/2
t=1/4JCH
x'
y'
z
Bo
t=1/4JCH
refocused
at t1=1/2JCHFT
(180o)x
at13
C,1H
x'
y'
z
Bo
-JCH/2
+JCH/2t=0
t=1/4JCH
x'
y'
z
Bo
FT givesnull signal
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PROCESSING 2D DATA
FT
FT
FT
FT
t2
t1
2t1
3t1
nt1
t1
f2
transform
matrix
t1
f2FT
FT
FT
FT f2
f1
n is the number of increments
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TYPES OF 2D NMR EXPERIMENTS
AUTOCORRELATED Homonuclear J resolved
1H-1H COSY
TOCSY
NOESY
ROESY
INADEQUATE
CROSS-CORRELATED Heteronuclear J resolved
1H-13C COSY
HMQC
HSQC
HMBC
HSQC-TOCSY
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AUTOCORRELATED EXPERIMENTS1H-1H COSY
a
b
c
d
d'
e
f
a b c d d' e f
Vicinal (3 bond)
Geminal (2 bond)
4 bond
Diagonal
H H H HH H
2JHH 3JHH 4JHH H
H
R
H
allylic
f1=f2=diagonal
Gives:
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AUTOCORRELATED EXPERIMENTS1H-1H COSY
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REQUIREMENTS FOR 1H-1H COSY
Number of transients required is half that needed to give decent1D 1H NMR spectrum
Most of the time we use a double quantum filtered COSY
(DQF-COSY): Same information as COSY but removes single quantum transitions
(large singlet peaks from Me groups), meaning we can see thingscloser to the diagonal. Solves problems in case where there is adynamic range problem (very large and very small peaks in samespectrum)
It is phase sensitive, we acquire 2 x number of increments (real andimaginary). Get coupling information from phases of correlationpeaks.
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PEAK PICKING FOR 1H-1H COSY
COSY DQF-COSY
1
2
1
2
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TOtal Correlation SpectroscopY (TOCSY)HOmonuclear HArtman-HAhn spectroscopy (HOHAHA)
a
b
c
d
d'
e
f
a b c d d' e f
Correlation
Diagonal
Increasing the mixing time (30 180 ms): H
C C C C C C
H H H H H
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TOtal Correlation SpectroscopY (TOCSY)HOmonuclear HArtman-HAhn spectroscopy (HOHAHA)
dH
dH
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TOtal Correlation SpectroscopY (TOCSY)HOmonuclear HArtman-HAhn spectroscopy (HOHAHA)
Like COSY in appearance
Relies on relayed coherenceduring spin-lock mixing time
The longer tmix
, the longer thecorrelations (30 180 ms gives3 - 7 bonds)
Relays can occur only acrossprotonated carbons not acrossquaternary carbons (spin
systems) Very useful for systems
containing discrete units egproteins and polysaccharides
Organic Structure Analysis, Crews, Rodriguez and Jaspars
N
N
N
N
H
OH
OH
OH
OH Ph
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NOESY (Nuclear Overhauser Effect SpectroscopY)ROESY (Rotating Overhauser Effect SpectroscopY)
a
b
c
d
d'
e
f
a b c d d' e f
Correlation
(Negative)
Diagonal
(Positive)COSY
correlation
Through-space correlationsUp to 5
H H
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NOESY (Nuclear Overhauser Effect SpectroscopY)
dH
dH
MW = 300 Da
tmix = 800 ms
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ROESY (Rotating Overhauser Effect SpectroscopY)
dH
dH
MW = 800 Datmix = 300 ms
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Give through-space correlations up to 5
The effect relies on molecular size. The NOE effect ~ 0 at 1000Da. It works well for small molecules (tmix ~ 800 ms) andmacromolecules (tmix ~ 100 ms).
In the intermediate range use ROESY with tmix ~ 200-300 ms
Both NOESY and ROESY need long relaxation delays (2 s)
True NOE and ROE peaks are negative. In NOESY can getCOSY peaks showing (positive). In ROESY can get TOCSYpeaks showing (antiphase).
To determine mixing time do inversion-recovery experiment tofind average T1. As a rule of thumb, NOESY tmix = T1/0.7,ROESY tmix = T1/1.4
NOESY (Nuclear Overhauser Effect SpectroscopY)ROESY (Rotating Overhauser Effect SpectroscopY)
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INADEQUATE Incredible Natural Abundance DoublEQUAntum Transfer Experiment
dC
dC
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C-C correlation experiment
Relies on two 13C being adjacent.
Chance of13C-13C = 1/10 000
Works by suppressing 13C single quantum signal (hence DQ) Needs signal/noise of 25/1 with 1 transient 13C NMR experiment
to get spectrum in 24 h
For compound of 150 Da, need 700 mg in 0.7 mL CDCl3 (~ 6M)
With low volume probes and image recognition software can getaway with much smaller samples and poorer signal/noise
INADEQUATE Incredible Natural Abundance DoublEQUAntum Transfer Experiment
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HETERO CORRELATED EXPERIMENTS (13C-1H)13C DETECTED
1H-13C COSY (also called HETCOR). Two types: Direct correlations (1JCH = 140 Hz) C-H Indirect (long-range) correlations (2-3JCH = 9 Hz)
C-C-H and C-C-C-H
Very insensitive
ForJ= 140 Hz take 1/3 number of transients needed to get 13CNMR spectrum with S/N = 20/1. If 300 transients for13C NMR,2D with 256 increments takes 14 h.
ForJ= 9 Hz take 1/2 number of transients needed to get 13CNMR spectrum with S/N = 20/1. Needs longer relaxation time
(2s). If 300 transients for
13
C NMR, 2D with 256 incrementstakes 32 h. Outdated
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HETERO CORRELATED EXPERIMENTS (13C-1H)1H (INVERSE) DETECTED
Direct correlations (C-H, 1JCH = 140 Hz) obtained from HMQC or HSQCexperiment (Heteronuclear Multiple/Single Quantum Coherence)
Indirect (long-range) correlations (C-C-H, C-C-C-H, 2-3JCH = 9Hz)obtained from HMBC experiment (Heteronuclear Multiple BondCorrelation). Set JCH to other values for certain systems.
These experiments are 1H detected and have inherent sensitivityadvantage (gH = 4gC) Chance of
13C-1H is 1/100
With pulsed field gradients (PFG), it is possible to run 2Dheterocorrelated experiments with single transients and 256 incrementsin 8-15 minutes!
Without PFG need to phase cycle to remove artefacts. (4 transientsminimum: t = 30 min; but 64 for full phase cycle: t = 9h).
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HSQC Heteronuclear Single Quantum Coherence
A B C D E F
a
b
c
d
d'
e
f
dC
dH
1JCH = 140 Hz; C-H direct correlations (1 bond)
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HSQC Heteronuclear Single Quantum Coherence
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Edited HSQC Heteronuclear Single Quantum Coherence
CH3
CH
CH2
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HMBC Heteronuclear Multiple Bond Correlation
A B C D E F
a
b
c
d
d'
e
f
dC
dH
2-3JCH = 9 Hz; C-H indirect (long range) correlations(2-3 bonds) C-C-H & C-C-C-H
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3D Experiments HSQC-TOCSY
A B C D E F
a
b
c
d
d'
e
f
dC
dH
Direct correlations (C-H)
Indirect (long range) correlations
Mixing time 30-180 ms3-7 bonds
H
C C C C C C
H H H H H
C
H
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3D Experiments HSQC-TOCSY
3D experiment condensed into 2D.
Concatenation of HSQC and TOCSY pulse sequences
Sorts TOCSY correlations in spin system according to carbon
chemical shift increases resolution of TOCSY by adding13
Cdimension
See direct (C-H) correlations as in HSQC, and long rangecorrelations within spin systems depending on mixing time (30180 ms, 37 bonds). Cant go across quaternary C or
heteroatom as it the TOCSY effect needs protons. Very effective for modular systems with separate spin systems
such as polysaccharides and peptides.
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General procedure for running 2D spectra
1. Insert sample, tune 1H and 13C channels2. Lock and shim (determine 90o pulse width)3. Acquire 1H NMR spectrum4. Change spectral window to 1 ppm of spectrum
5. Re-acquire 1H spectrum6. Phase spectrum, apply baseline correction7. Acquire 13C spectrum in optimum spectral window8. Call up macro for 2D experiment. Use 1H and 13C parameters for 2D
experiments
9. Alter number of transients, number of increments to fit the timeavailable10. Repeat steps 8 & 9 for other 2D experiments required11. Set experiments running
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Processing 2D spectra Absolute value experiments(COSY, HMBC)
1. Fourier transform the first increment
2. Apodise t2 using sine bell
3. Fourier transform t2 f2 using apodisation function in 2.
4. Apodise t1 using sine bell5. Fourier transform t1 f1 using apodisation function in 4.
6. No phasing necessary
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