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Spin-state diagramm and I /S correlation spectrum of a spin ½ IS spin system Transverse Relaxation Optimized SpectroscopY (TROSY)
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Transverse optimization of spin relaxation in NMR

Jun 01, 2015

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Page 1: Transverse optimization of spin relaxation in NMR

Spin-state diagramm and I /S correlation spectrum of a spin ½ IS spin system

Transverse Relaxation Optimized SpectroscopY

(TROSY)

Page 2: Transverse optimization of spin relaxation in NMR

Transverse Relaxation Optimized SpectroscopY

(TROSY)

Prof. K. Pervushin, BioNMR group , LPC, D-CHAB, ETH Zürich

Page 3: Transverse optimization of spin relaxation in NMR

An overview

Page 4: Transverse optimization of spin relaxation in NMR

Chemical shift correlations in protein backbone spin systems using TROSY: 120 kDa Aldolase

Page 5: Transverse optimization of spin relaxation in NMR

Spin-state diagramm and I /S correlation spectrum of a spin ½ IS spin system

Page 6: Transverse optimization of spin relaxation in NMR

- Relaxation effects in spin systems

- Construction of NMR experiments utilizing favorable relaxation properties

Page 7: Transverse optimization of spin relaxation in NMR

Evolution of density operator for static molecule

Page 8: Transverse optimization of spin relaxation in NMR

Hamiltonian representation as product of spherical harmonics and irreducible tensors of 2nd rank

Page 9: Transverse optimization of spin relaxation in NMR
Page 10: Transverse optimization of spin relaxation in NMR

Evolution of an ensemble of spins

Page 11: Transverse optimization of spin relaxation in NMR

Spin relaxation

Page 12: Transverse optimization of spin relaxation in NMR

DD/DD interference –reducing relaxation

Page 13: Transverse optimization of spin relaxation in NMR

DD/DD interference –enhancing relaxation

Page 14: Transverse optimization of spin relaxation in NMR

Chemical Shift Anisotropy (CSA) relaxation

HDD(I,S) = ISh/r3 [2IzSz – IxSx IySy]

HCS(I) = I [1IzHz + 2 (IxHx + IyHy)]

HCS(I) = 1/3I [(1+ 2 2)H*I+

(1-2) (2IzHz IxHx IyHy)]

Page 15: Transverse optimization of spin relaxation in NMR

DD/CSA interference –enhancing relaxation

Page 16: Transverse optimization of spin relaxation in NMR

DD/CSA interference –reducing relaxation

Page 17: Transverse optimization of spin relaxation in NMR

CSA/CSA interference –enhancing relaxation

Page 18: Transverse optimization of spin relaxation in NMR

CSA/CSA interference –reducing relaxation

Page 19: Transverse optimization of spin relaxation in NMR

TROSY effect as function of B0

Page 20: Transverse optimization of spin relaxation in NMR

- Relaxation effects in spin systems

- Construction of NMR experiments utilizing favorable relaxation properties

Page 21: Transverse optimization of spin relaxation in NMR

Spin-state diagramm and I /S correlation spectrum of a spin ½ IS spin system

Page 22: Transverse optimization of spin relaxation in NMR

Spin-state diagramm and I /S correlation spectrum of a spin ½ IS spin system

Page 23: Transverse optimization of spin relaxation in NMR

Fundamental bounds associated with polarization/coherence transfer imposed by qunatum spin dynamics

C

1. Maximum transfer bound,

U

2. Minimal spin-evolution time required for the transfer, min

3. Suppression of spurious transfers, Q

4. Combined use of more source operators, C

5. Complexity of pulse sequence

Page 24: Transverse optimization of spin relaxation in NMR

Computer-based design of NMR (near) optimal experiments

Page 25: Transverse optimization of spin relaxation in NMR

Computer-based design of NMR (near) optimal experiments

Page 26: Transverse optimization of spin relaxation in NMR

Use of MD simulations in the space of pulse sequence variables for constructing of optimal NMR experiments

Page 27: Transverse optimization of spin relaxation in NMR

Statistics of computer-based design of Methyl TROSY experiments

= 1/J

Page 28: Transverse optimization of spin relaxation in NMR

Complexity versus efficiency of NMR experiments

= 1/J

…n

Page 29: Transverse optimization of spin relaxation in NMR

TROSY (ST2-PT) of Pervushin et al. is theoretically optimal (!!!)

= 1/J (minimal)

b/bmax=100%

n =2

Source: 1H+15N

No spurious transfers

Page 30: Transverse optimization of spin relaxation in NMR

TROSY of Kay et al. is theoretically optimal

= 1/J (minimal)

b/bmax=100%

n =2

Source: 1H+15N

No spurious transfers

Page 31: Transverse optimization of spin relaxation in NMR

ZQ-TROSY of Pervushin et al. is theoretically optimal

= 0.5/J (minimal)

b/bmax=100%

n =1

Source: 1H+15N

No spurious transfers

Page 32: Transverse optimization of spin relaxation in NMR

1H-15N RDCs measurements with COCAIN TROSY

Page 33: Transverse optimization of spin relaxation in NMR

Time-, magnetization source- and transfer efficiency-optimal CoCaIn experiment: theoretically optimal pulse sequence

IzS 1/2 I(E + 2Sz) = 1/2I

IzS 1/2I (E 2Sz) = 1/2I

= 0.5/J (minimal)

b/bmax=100%

n =1

Source: 1H+15N

No spurious transfers

Page 34: Transverse optimization of spin relaxation in NMR

Time-, magnetization source- and transfer efficiency-optimal CoCaIn experiment: Spectra

Page 35: Transverse optimization of spin relaxation in NMR

RDCs in methyl groups1313CC++

11HHxx -> -> 11HH11HH

Page 36: Transverse optimization of spin relaxation in NMR

Construction of optimal NMR experiments

Page 37: Transverse optimization of spin relaxation in NMR

Measurements of 1H-1H RDCs in methyl groups

Page 38: Transverse optimization of spin relaxation in NMR

-Relaxation effects in spin systems

- Construction of NMR experiments utilizing favorable relaxation properties

- NMR with very large molecules: optimal polarization transfer plus TROSY

Page 39: Transverse optimization of spin relaxation in NMR

The primate erythrocyte/immune complex clearing mechanism

Page 40: Transverse optimization of spin relaxation in NMR

Human complement receptor type 1 (CR1)

Page 41: Transverse optimization of spin relaxation in NMR

INEPT-based HSQC of 220 kDa CR1/C3b complex

2 (1H) [ppm]

1 (15N) [ppm]

Page 42: Transverse optimization of spin relaxation in NMR

Differential driving of the manifolds Iand I by

selective rf-pulse

Iz = Iz+ I z → Iz

I z = 2Iz Sz

Ii= Ii(1/2E +Sz)

Ii= Ii(1/2E Sz) Iz

I z

Page 43: Transverse optimization of spin relaxation in NMR

Excitation profile of polychomatic pulse

Page 44: Transverse optimization of spin relaxation in NMR

Polychomatic pulse wave-form and spin trajectory

Page 45: Transverse optimization of spin relaxation in NMR

Polarization transfer using polychromatic irradiation

2 (1H) [ppm]

1 (15N) [ppm]

CRINEPTPOLY-C

Page 46: Transverse optimization of spin relaxation in NMR

PC-SPI spectra of free CR1 and CR1/C3b complex

Page 47: Transverse optimization of spin relaxation in NMR

CR1/C3b complex

CR122 kDa

CR1/C3b complex220 kDa