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MRI Physics 101
Prof. Sairam Geethanath, Ph.D.
Medical Imaging Research Centre
Dayananda Sagar Institutions
1st October 2016
A"enua'on	(E/E0)	
(µV)	
γ2G2δ2(∆-	δ/3)	(109	sm-2)
Declara'on 
•  I	have	no	conflicts	of	interest	to	declare,	with	respect	to	the	contents	
of	this	presenta'on	and	data	shown	here	is	already	in	public	domain	
•  Wipro	GE	Healthcare	funds	part	of	my	research	as	part	of	a	DST	
Technology	systems	development	grant	
MIRC	 2
Outline		
•  	High	school	physics	–	relevant	to	MRI	
•  	Overview	of	the	MRI	system	
•  Precession	and	the	Pelton	Wheel	
•  Relaxa'on	'mes:	T1	and	T2	
•  Basis	for	contrast	genera'on		
•  Spin	Echo	sequence:	An	example	of	image	genera'on	
•  Spa'al	localiza'on	through	magne'c	field	gradient		
•  	k-space	and	its	traversal	
•  Tools	to	get	started		
•  Pulseq	-	Acquisi'on	
•  GPI	-	Reconstruc'on	
•  DIY	assignments	
MIRC	 3
Important	high	school	Physics	
4	
	Lenz’s	law	 Reciprocity	theorem	 Biot	Savart’s	Law	 Faraday’s	law	
Vineet,	MIRC	 	 	Abitha,	MIRC 	 	Aparana,	MIRC 	 	Anusha,	MIRC
Gradient	
coils	
Subject	
Radio	
frequency	
coil	
Magnet	
Overview	of	a	MRI	system	
Image	courtesy:	MRI	scanner	cutaway:	Colinmcnulty.com	
	Representa8on	of	a	typical	MRI	scanner	
MIRC	 5
Larmor Equation
Effect	of	the	B0	,	G.r	and	B1	fields	
z
x
y
MIRC	 6
Why	do	we	need	to	'p	the	spins?	–	Understanding	precession
•  The application of an RF pulse, causes alignment of spins away from the longitudinal axis (lower energy state) on a
transverse plane (higher energy state)
•  Spins release the absorbed energy and drop back to their lower energy states
•  Spin can exchange a quantum of energy with the lattice (also precessing at same frequency)
•  Spin transitions from 𝑚=−​1/2 (excited state) to 𝑚=​1/2 (ground state) is accompanied by a transition
upwards in energy from some lower lattice state to a higher lattice state h
•  Energy transition must be equal ‘ law of conservation of energy’
•  Transfer of energy occurs through collisions, rotations, or electromagnetic interactions with the surrounding lattice
•  This energy loss is unrecoverable and represents the transfer of heat.
	
h"p://mriques'ons.com	
Magne'c	resonance	imaging:	Physical	principles	and	sequence	design		
𝑚=−​1/2 	
𝑚=​1/2 	
ℎ	
𝑙	
𝑝𝑟𝑜𝑡𝑜𝑛	 𝑙𝑎𝑡𝑡𝑖𝑐𝑒	
Boltzmann	equa'on	for	
popula'on	states	
T1 relaxation
•  The electromagnetic field from a particle can be considered to emanate
from an idealized tiny bar magnet with north and south poles ("dipole") .
•  A dipole-dipole interaction is a "through space" interaction of the
fields from two spinning particles
•  Four major factors determine the strength of the dipolar interaction: (1)
types of spins; (2) the distance between them; (3) the angle between
them; and (4) their relative motion.
h"p://mriques'ons.com/dipole-dipole-interac'ons.html	
T1	of	water
T1	of	water	doped	with		
Copper	Sulphate
T1	of	oil	
Dipole – dipole interactions
h"p://mriques'ons.com	
Magne'c	resonance	imaging:	Physical	principles	and	sequence	design		
	
0 2 4
4.0
4.5
5.0
Mz
t
M0	
First	RF	 Second	RF	
TR	
T1	
0.63	M0	
•  Spin	lamce	interac'on	result	in	re-growth	of	longitudinal	magne'za'on	
•  Rate	of	change	of	longitudinal	magne'za'on	is	captured	by	an	exponen'al	recovery,	
is	a	cross	product	of	magne'za'on	moment	M	and	the	applied	external	field	B		
•  Synonyms:	longitudinal	relaa'on,	thermal	relaxa'on	and	spin-lamce	relaxa'on	
T1 recovery
Spin-Spin	and	Effec-ve	Spin-Spin	relaxa-on:	
	
•  NMR	signal	–	phase	coherence	of	nuclear	spins		&	Exponen'al	signal	decay	–	loss	of	phase	coherence	
•  Spin-spin	relaxa'on	–	dipole	coupling	between	neighbouring	spins	
•  Sampled	signal,	as	a	func'on	of	'me	is	given	by,	
	 	 	 	S(t)=S0	exp(-t/T2)						Where,					S0	–	ini'al	signal	magnitude	at	t=0	
•  Generally,	the	field	is	not	en'rely	homogeneous		
•  Phase	coherence	loss	–	combina'on	of	spin-spin	relaxa'on	and	magne'c	field	inhomogeneity,	which	introduce	
a	range	of	Larmor	frequencies	
•  Dispersion	of	frequencies	–	loss	of	coherence-	signal	decay	
	
In	completely	homogeneous	field,	the	phase	coherence	loss	is	due	to	spin-spin	relaxa8on		
T2 relaxation
•  Effec've	spin-spin	relaxa'on	'me	constant,	T2
*	is	defined	as,	
																					​1/T2∗ 	=	​1/T2 +γ∆B0	
	
Where,	
		γ	–	gyromagne'c	ra'o	of	the	observed	nucleus	
	
	∆B0	–	magne'c	field	inhomogeneity	
	
•  Signal	as	a	func'on	of	'me	in	situa'on	with	field	inhomogeneity	is	given	by,	
	 	S(t)=S0	exp(-t/T2∗)	
	
Where,	
		S0	–	ini'al	signal	magnitude	at	t=0	
	
	
	
	
	
	
		
Phase	coherence	loss	due	to	spin-spin	relaxa8on	is	irreversible,	whereas	loss	due	to	field	inhomogeneity	can	be	
reversed	by	Spin	Echo		
(called	as	Hahn	Echo)Erwin	Hahn	
T2
* relaxation
Figure1:	Spin-Echo	pulse	sequence	diagram	
•  The	'me	between	the	90°pulse	and	the	180°pulse	is	called	TΕ,	the	echo-8me	
•  Reversing	the	de-phasing	due	to	magne'c	field	inhomogeneity	is	the	goal	of	this	basic	spin-echo	experiment	
•  Only	the	de-phasing	that	occurred	as	a	result	of	magne'c	field	inhomogeneity	will	be	re-focused	
spin echo	
Terranova	student	Guide,	Magritek	Limited
•  Sampling	commences	at	the	centre	of	the	echo		
•  Delay	between	the	180°pulse	and	the	first	sampled	data	point	is	TΕ	
•  TΕ	must	be	chosen	to	be	long	enough	
	 	 		-	to	view	the	en're	echo	
	 	 		-	to	allow	for	the	complete	relaxa'on	of	the	signal	excited	
	
T2	Measurement:	
	
•  Measured	using	a	succession	of	spin-echo	experiments	with	incrementally	longer	echo	'mes	
•  The	plot	of	echo	amplitude	as	a	func'on	of	echo	'me	will	be	an	exponen'al	decay	with	a	characteris'c	decay	
'me	constant,	T2	
	
•  The	echo	amplitude	is	given	by,	
	where	E	-		amplitude	of	an	echo	acquired	with	TΕ	
	 					E0	-	echo	amplitude	in	the	absence	of	a	T2	decay
Relaxa'on	processes	–	Bloch	equa'ons	&	contrast		
MIRC	 15	
h"ps://www.chemie.uni-hamburg.de/nmr/insensi've/tutorial/en.lproj/vector_model.html	
h"p://www.dayanandasagar.edu/index.php/sharing	
Bloch,	1946	
T1 T2 DIFFUSION
Spa'al	localiza'on	–	Lauterbur	gradient	experiment	
MIRC	 16	
Lauterbur,	Nature,	1973
Theory	
The	signal	acquired	is	the	Free	Induc'on	Decay	(FID)	from	all	the	spins	of	the	par'cular	slice	
The	Larmor	frequency	is	given	by
f	
t	
A
A
Discrete	Fourier	Transform
A	visual	representa'on	of	k-space
Top	view	of	k-space	
• Ideal	k-space	is	Hermi'an	in	
nature,	discoun'ng	errors	from	
measurement	
• Used	in	acquisi'ons	like	HASTE
Jargon	for	engineers	J
Front	view	 Top	view	
An	analogy	for	k-space	trajectory	
Consider	a	hill
20 40 60 80 100 120
50
100
150
200
250
Few	k-space	trajectories	trajectories		
y
x
Example	problem	1:		
Design	Cartesian	k-space	trajectory	
Given	parameters:	

∆x = 1 mm 
 

∆y = 1 mm 
 

Lx = 25.6 cm 
 

L y = 25.6 cm
Evaluate	the	unknowns	:	
Variable	 Value	
Nx	
Ny	
256

256
3.9 m-1
3.9 m-1	
[-500, 500] m-1

[-500, 500] m-1
kx	
ky	
RF Pulse
Gz
Gy
Gx
Timing	Diagram	Depic'ng	Cartesian	Sampling	
Gx
Gy
Gz
RF Pulse
Reconstruc'on	&	ar'facts
Open	source	tool	for	PSD	-	Pulseq	
MIRC	 27	
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09
0
500
1000
1500
RFmag(Hz)
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09
t (s)
0
2
4
RFph(rad)
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09
t (s)
-500
0
500
Gz(kHz/m)
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09
-600
-400
-200
0
Gy(kHz/m)
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09
-1000
0
1000
Gx(kHz/m)
0 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09
-1
0
1
ADC
Source:	h"p://pulseq.github.io/		(Needs	Matlab	installed)	
Layton	et.	al.,	MRM	2016
Open	source	tool	for	students	to	use	–	recon	-	GPI	
MIRC	 28	
•  h"p://gpilab.com/
2016/09/gpi-on-windows/	
•  Simula'on		
•  Reconstruc'on	
•  Image	Processing	
•  Visualiza'on	
•  Mac	OS	X/	Ubuntu	/
Windows	
Zwart	et.	al.,	MRM,	2016
DIY	assignments	
MIRC	 29	
Course	assignments	(and	solu'ons):	
	
1. Introduc'on	and	preliminaries	
2. Physics	
3. 	WORK	IN	PROGRESS	(Introductory	PSD	and	recon)	
4. 	Fast	Imaging		
5. 	MR	applica'ons
?
MIRC 30
sairam.geethanath@dayanandasagar.edu
http://dayanandasagar.edu/index.php/mirc
http://dayanandasagar.edu/index.php/sharing
Prof. Sairam Geethanath, Ph.D.
Medical Imaging Research Centre
Dayananda Sagar Institutions
1st October 2016
¡  Head	
¡ 	Tumors,	aneurysms,	bleeding	in	the	brain,		
¡ 		Nerve	injury,	damage	caused	by		stroke.		
¡  	Spine	
¡  Discs	 and	 nerves	 of	 the	 spine	 for	 conditions	 such	
as	spinal	stenosis,	disc	bulges,	and	spinal	tumors.	
¡  Chest	:	Heart,	the	valves,	and	coronary	blood	vessels	
¡  Blood	vessels	and	?low	–	Dr.	Ramesh	Venkatesan’s	talk			
¡  Abdomen	and	pelvis	
¡  Belly,	liver,	gallbladder,	pancreas,	kidneys,	and	bladder	
¡  Bones	and	joints	
¡ 	Arthritis,	problems	with	joints	,bone	marrow	problems,	
¡ 	Bone	tumors,	cartilage	problems,		
¡ 	Torn	ligaments	or	tendons,		infection.
¡  DWI	is	a	commonly	used	MRI	sequence	for	evaluation	of	
acute	ischaemic	stroke	
¡  Sensitive	in	detection	of	small	and	early	infarcts	
¡  Non	invasive	way	of	understanding	brain	structural	connectivity	and	
macroscopic	axonal	organization	
¡  DW	image	is	generated		based	on	the	directional	rate	of	diffusion	of	
water	molecules	inside	the	brain	due	to	Brownian	motion	
¡  Image	intensities	inversely	related	to	the	relative	mobility	of	water	
molecules	in	tissue	and	the	direction	of	the	motion
Result Interpretation
Quantitative analysis
Segmentation
Feature Extraction
Visualization
(may include generating FA,ADC, Tractograpghy)
Processing
(may include DWI enhancement using Super resolution techniques )
Preprocessing
(may include registration,skull stripping,normalization motion , denoisng of low field MR
image/DWI)
¡  Dark regions – water diffusing slower,
more obstacles to movement OR
increased viscosity
¡  Bright regions – water diffusing faster
DWI
¡  Bright regions – decreased water diffusion
¡  Dark regions – increased water diffusion
Figure Source: www.radiopaedia.org
ADC
Matlab Code available with Arush, MIRC
COLOUR FA MAP TRACTOGRAPHY
•  According to the principal direction
of diffusion, colour coding of the
diffusion data is done
•  Red - transverse axis (x-axis)
•  Blue – superior-inferior (z –axis)
•  Green – anterior-posterior axis (y-
axis)
•  Intensity of the colour is
proportional to the fractional
anisotropy
•  It is 3D modeling technique used to
visually represent neural tracts
using data collected by diffusion
tensor imaging (DTI)
•  Voxels are connected based upon
similarities in the maximum
diffusion direction.
Figure Source: www.radiopaedia.org
Matlab Code available with Arush, MIRC
ADC map computa'on
b=0	 b=100	 b=200	 b=500	 b=1000	
Signal	intensity	decreasing	with	increase	
in	b-value	 ADC	map	scanner	 ADC	map	matlab
FA	map	 Mean	Diffusivity	map	
Scanner	
MATLAB	
Color	coded	FA	map	
Frac-onal	Anisotropy	map
FA	 Col	FA	
No	
filter	
PM	filter	
using	
fixed	
Kappa	
PM	filter	
with	
Automated	
Kappa	
Scanner	results	
Diffusion	Weighted	images	denoising	for	FA	map	computa-on
Figure source: Nucifora et al. Radiology 245:2 (2007)
Corticospinal Tracts -ProbabilisticCorticospinal Tracts - Streamline
1.Streamline tractography
•  Connects neighbouring voxels
from user defined voxels (seed
regions)
•  Tracts are traced until
termination criteria are met.
2.Probabilistic tractography
•  Value of each voxel in the map is the
probability the voxel which is in the
diffusion path between the ROIs.
•  It provides quantitative probability of
connection at each voxel
•  Allows tracking into regions where there is
low anisotropy.
Degree of anisotropy Streamline tractography
Probabilistic tractography
Figure source :Nucifora et al. Radiology 245:2 (2007)
•  It	has	been	well	established	that	magne'c	resonance	
imaging	 (MRI)	 provides	 cri'cal	 informa'on	 about	
cancer	[3]	
•  Magne'c	 resonance	 spectroscopic	 imaging	 (MRSI)	
furthers	 this	 capability	 by	 providing	 informa'on	
about	 the	 presence	 of	 certain	 ‘metabolites’	 which	
are	 known	 to	 be	 important	 prognos'c	 markers	 of	
cancer	 [4]	 (stroke,	 AD,	 energy	 metabolism,	 TCA	
cycle)	
•  MRSI	 provides	 informa'on	 about	 the	 spa'al	
distribu'on	 of	 these	 metabolites,	 hence	 enabling	
metabolic	imaging	
[3]	Huk	WJ	et	al.,	Neurosurgical	Review	7(4)	1984;	
[4]	Preul	MC	et	al.,	Nat.	Med.		2(3)	1996;	
Metabolic	imaging:	applica'ons	
CANCER	
NORMAL	
[5]	H	Kugel	et	al.,	Radiology	183		June	1992	 MIRC	 43	
[5]
•  3D- PRESS makes it possible to localize the signal in the voxel formed by the intersection of the three
slices
Figure	7:	Display	of	the	volume	of	interest	(voxel)	located	at	the	intersec8on	of	the	slices	
[3]*
Spectroscopic	Imaging	Methods	
•  Spectroscopic	Imaging	methods	map	spa'al	distribu'on	of	components	with	different	chemical	shi}s	
•  This	imaging	is	a	combina'on	of	spa'al	ad	spectral	imaging	
•  Goal	:	To	obtain	NMR	spectrum	at	each	spa'al	posi'on/	to	display	an	image	of	each	chemical	shi}	
1.	3D	Fourier	Transform	Spectroscopic	Imaging:	
RF
GZ
Gy
Gx
DAQ
Figure	4:	3D	Fourier	Transform	Spectroscopic	Imaging	Sequence,	Phase	
encoding	in	x	and	y	is	followed	by	data	acquisi8on	(DAQ)	with	gradients	
turned	off	
	
1*
RF
GZ
Gy
Gx
DAQ
TE
90 180
Figure	5:	3DFT	Spin	Echo	Spectroscopic	Imaging	Sequence
2.	Spectroscopic	Imaging	with	Time	–	Varying	Gradients	
	
	
	
	
	
	
	
	
	
	
•  Signal	is	readout	in	presence	of	gradient	rota'ng	at	angular	frequency	Ω	as	in	figure	6	
	
•  Using	these	gradients,	data	can	be	acquired	over	a	range	of	frequencies		thus	avoiding	aliasing		
Figure	6:	Spectroscopic	Imaging	Sequence	with	Rota8ng	Gradients	
t	RF
GZ
Gy
Gx
DAQ
sin Ωt
cos Ωt
1*
•  Long	acquisi'on	'mes	for	MRSI	
•  A	typical	MRSI		protocol	(32	X	32	X	512)	takes	~	10-12	minutes	
•  Difficult	to	maintain	anatomical	posture	for	long	'me	
•  Increases	 pa'ent	 discomfort,	 likelihood	 of	 early	 termina'on	 of	
study	
•  Discourages	rou'ne	clinical	use	of	this	powerful	MRI	technique	
•  To	increase	throughput	(decreased	scanner	'me,	technician	
'me)	
•  Reduc'on	 of	 acquisi'on	 'me	 is	 usually	 accomplished	 by	
under-sampling	measured	data	(k-space)	
•  Limita'ons	of	Shannon-Nyquist	criterion		
•  Compressed	sensing	provides	a	framework	to	achieve	sub-
Nyquist	sampling	rates	with	good	data	fidelity	 		
CS-MRSI:	Need	for	accelera'on	
MIRC	 47	
kx	
ky	
x	
y	
3D	FT
Brain - normal
(N=6)
Brain - cancer
(N=2)
Prostate -cancer
(N=2)
MRSI data Scanner TR(ms) TE(ms) # Averages Grid Size FOV (mm3)
Brain - normal
(N=6)
Siemens 3.0T
Trio Tim
1700 270 4 16 x 16 x 1024 100 x 100 x 15
Brain cancer
(N=2)
Philips 3.0T Achieva 1000
112
112
2
2
18 x 21 x 1024
19 x 22 x 1024
180 x 210 x15
190 x 220 x 15
Prostate cancer
(N=2)
Philips 3.0T Achieva
1200
1000
140
140
1
1
14 x 10 x 1024
16 x 12 x 1024
25 x 50 x 33
20 x 51 x 26
In	silico	and	in	vitro	phantom	studies	reported	in	[6]	Geethanath	et.	al.,	SPIE	Medical	Imaging	2010	
[7]	Geethanath	et	al.,	Radiology.	2012	
MRSI:	acquisi'on	parameters	
MIRC	 48	
[7]
Applica'on	of	CS	to	MRSI	
MIRC	 49	
	
•  Signal	model	of	a	free-induc'on	decay	with	N	(3	in	this	case)	metabolites	
	
	
•  The	sparsely	measured	Fourier	data	is	represented	by	y,	Object	to	be	es'mated	is	in	
(x,	y,	f)	space	is	m	
•  Undersampling	in	x-y	dimensions	vs	x-f	dimension	
•  Problem	defini'on:	
•  Find	the	sparsest	transform	coefficients	of	m	that	provides	for	data	consistency	between	Fourier	
coefficients	measured	and	es'mated,	at	sampled	loca'ons	



 
 
 
 
 
 
(2) 



argminm∥Fu(m)-y∥2
2+λ∥ψ(m)∥1 
 
 
(3)	
		
(1)
Processing So=wares:
[1] jMRUI:
It is a software that can be used to process MRSI data.
The spectra are typically subjected to the following processing steps in jMRUI [5]:
(a) Apodization to remove existing truncation artifacts,
(b) baseline correction,
(c) time-domain Hankel-Lanczos singular value
decomposition filtering of residual water and fat peaks,
(d) Phase Correction,
(e) Frequency Shift.
5*
[2] VeSPA:
It is a open source software for MRS applications. It supports four applications:
1. RFPulse (for RF pulse design),
2. Simulation (for spectral simulation),
3. Priorset (for creating simulated MR spectroscopic data)
4. Analysis (for spectral data processing and analysis)
6*
Cr2	
3.916	
Cho	
3.186	
Cr	
3.03	
NAA	
2.008	
Lipids	
0.9-1.4	
Gln,	Glu,	GABA	
2.12-2.42	
Figure	8:	Spectra	simulated	using	VeSPA	soVware	with	major	metabolites	of	brain
[7]	Geethanath	et	al.,	Radiology.	2012	
MRSI:	in	vivo	normal	brain	
1X
NAACr
Cho
5X
MIRC	 52
[7]	Geethanath	et	al.,	Radiology.	2012	
Brain cancer
1X
2X
5X
10X
Prostate cancer
Normal CancerNormal Cancer
NAACr
ChoNAA
Cr
Cho
Cr2 Cr2 Cr
Cho
Cit
Cit
Cho
+ Cr
CS-MRSI:	Cancer	results	
MIRC	 53
Brain - cancer
Prostate - cancer
Brain - Normal
Brain - Normal
 Brain - cancer
Prostate - cancer
CS-MRSI:	Metabolite	maps	
MIRC	 54	
[7]	Geethanath	et	al.,	Radiology.	2012
Limita'ons of PRESS
•  Conventional slice-selective 180 refocusing pulses do not have particularly good slice profiles, leading to
non-uniform metabolite excitation and signal generation from outside PRESS box
•  By definition, it restricts excitation to a rectangular volume, but brain has a curved, elliptical shape –
difficult to obtain signal from cortical regions close to the skull
•  3DPRESS-MRSI sequence - scan-time becomes very long if high spatial resolution in all three directions
is required (number of PE gradients to be recorded becomes very high since encoding is performed in all
three directions, hence giving long scan times)
•  Difficulty of obtaining sufficient magnetic field homogeneity for large spatial coverages
[4]*
Schizophrenia:

- In a study [7], it is shown that using proton MRSI, in case of patients with schizophrenia, there will be a
relative loss of signal from N-acetyl- containing compounds (NAA)
- Patients with schizophrenia, when compared as a group to normal controls, show a consistent 1H-MRSI
pattern of group differences, i.e., bilateral reductions of NAA/CRE and NAA/CHO in HIPPO and DLPFC;
- 1H-MRSI data in both patients and controls do not show significant changes over a period of 90 days;
however, absolute metabolite ratios in individuals show low predictability over this time interval;
- 1H-MRSI data show relatively low variability (as measured by the coefficients of variation (CVs)) both in
patients and normal controls, especially for NAA/ CRE and CHO/CRE.
7*
Mild Cogni've Impairment:
- Mild cognitive impairment (MCI) is a clinical state between normal aging and Alzheimer's disease (AD)
- In a study [8], 1H-MRS findings were compared in the superior temporal lobe, posterior cingulate gyri
and medial occipital lobe among 21 patients with MCI, 21 patients with probable AD, and 63 elderly
controls
- Results showed that, NAA /Cr ratios were significantly lower in AD patients compared to both MCI and
normal control subjects in the left superior temporal and the posterior cingulate VOI
- Myoinositol (MI) /Cr ratios measured from the posterior cingulate VOI were significantly higher in both
MCI and AD patients than controls
- Cho /Cr ratios measured from the posterior cingulate VOI were higher in AD patients compared to both
MCI and control subjects
8*
•  Increased	informa'on	content	but	at	cost	of	increased	acquisi'on	'me	
•  Provides	 richer	 insight	 into	 the	 pathophysiology	 and	 direct	 impact	 on	 therapeu'c	
design	
•  Mul'ple	open-source	tools	available	–	jMRUI	and	Vespa	
•  Increased	clinical	research	in	neuro-,breast,	prostate,	cardiac	(murine)	and	liver	
•  	Ac've	area	of	research	–	development	of	PSD	and	recon		
Summary	
MIRC	 58
References
[1] Nishimura, Dwight George. Principles of magnetic resonance imaging. Stanford University, 1996.
[2] SG Dissertation
[3] Theoretical background: MRI and MRS
[4] Peter B. Barker et al., “In vivo proton MR spectroscopy of the human brain”, Progress in Nuclear Magnetic
Resonance Spectroscopy 49 (2006) 99–128
[5] A. Naressi, et al. Java-based graphical user interface for MRUI, a software package for quantitation of in vivo/medical
magnetic resonance spectroscopy signals. Computers in Biology and Medicine, 31(4), 269-286 (2001)
[6] https://scion.duhs.duke.edu/vespa/
[7] Alessandro Bertolino et al., “Reproducibility of Proton Magnetic Resonance Spectroscopic Imaging in Patients with
Schizophrenia”, Neuropsychopharmacology 1998
[8] K. Kantarci et al., “Regional Metabolic Patterns In Mild Cognitive Impairment And Alzheimer's Disease A 1h Mrs
Study”, Neurology. 2000
Acknowledgement	
•  People	
§  Prof.	Vikram	D.	Kodibagkar	
§  Prof.	Joseph	V.	Hajnal	
§  Colleagues		at	UT	Southwestern	
§  Colleagues	at	ICL	
§  Students	at	MIRC	&	radiologists	at	
Sagar	Hospital	
§  Collaborators	from		
§  UMN	
§  Oxford	
§  GE	Healthcare	(Dr.	Ramesh	Venkatesan)	
§  ASU	
§  IISc	
§  NIMHANS	
§  Philips	Healthcare	
•  Funding	
§ 	Pilot	grant	(PI:	Kodibagkar)	from	
	UL1RR024982,	(PI:	Milton	Packer)		
§ 	ARP#010019-0056-2007	(PI:	Kodibagkar)	
§ 	R21CA132096-01A1		(PI:	Kodibagkar)	
§ 	W81XWH-05-1-0223	(PI:	Kodibagkar)	
§ 	R21	CA139688	(PI:	Corum)	
§ 	S10	RR023730	(PI:	Garwood)		
§ 	P41	RR008079	(PI:	Garwood)		
	
§ 	MRI	India	Na'onal	Mission	grant	–	SCANERA	
(co-PI:	Geethanath)	from	DEITY	
§ 	DST-TSD	grant	and	Wipro	GE	Healthcare	
	(PI:	Geethanath)	
§ 	KFIST	grant	(PI:	Geethanath)	
MIRC	 60
?
MIRC 61
sairam.geethanath@dayanandasagar.edu
http://dayanandasagar.edu/index.php/mirc
http://dayanandasagar.edu/index.php/sharing
References 
•  [1]	M.	Kass	et	al.	Interna'onal	Journal	of	Computer	Vision,	1988.	
•  [2]	Hand	book	of	MRI	Pulse	Sequences,	M.	A.	Bernstein	
•  [3]	M.	Grant	and	S.	Boyd	disciplined	convex	programming.	
•  [4]	M.	Lus'ng	et.	al.	MRM,	2007	
•  [5]A.	S.	Konar	et	al.,	Journal	of	Indian	Ins'tute	of	Science,	2014.	
MIRC	 62
Acknowledgement	
•  People	
§  Dr.	Vikram	D.	Kodibagkar	
§  Dr.	Joseph	V.	Hajnal	
§  Students	at	MIRC	
§  MRSI	project	
§  Hyeonman	Baek,	Ph.D.	
§  Ma"hew	Lewis,	Ph.D.	
§  Sandeep	K.	Ganji,	B.	
Tech.	
§  Yao	Ding,	M.S.	
§  Robert	D.	Sims,	M.D.	
§  Changho	Choi,	Ph.D.	
§  Elizabeth	Maher,	M.D.,	
Ph.D.	
•  Funding	
§ 	Pilot	grant	(PI:	Kodibagkar)	from	
	UL1RR024982,	(PI:	Milton	Packer)		
§ 	ARP#010019-0056-2007	(PI:	Kodibagkar)	
§ 	R21CA132096-01A1		(PI:	Kodibagkar)	
§ 	W81XWH-05-1-0223	(PI:	Kodibagkar)	
§ 	R21	CA139688	(PI:	Corum)	
§ 	S10	RR023730	(PI:	Garwood)		
§ 	P41	RR008079	(PI:	Garwood)		
	
§ 	MRI	India	Na'onal	Mission	grant	–	SCANERA	
(co-PI:	Geethanath)	
§ 	DST-TSD	grant	and	Wipro	GE	Healthcare	
	(PI:	Geethanath)	
§ 	KFIST	grant	(PI:	Geethanath)	
	
§  ROICS	project	
§  Amaresh	Konar,	
M.Tech	
§  Shashikala,	M.Tech	
§  Shivaraj,	M.Tech	
§  Rashmi	Rao,	B.E.	
§  Barjor	Gimi,	Ph.D.	
§  Steen	Moeller,	Ph.D.	
§  Julianna	Czum,	MD	
	
§  RUSL/Go-Ac've	project	
§  Amaresh	Konar,	
M.Tech	
§  Pavan	Poojar,	M.Tech	
§  Nutan	Dev,	B.E.	
§  Smera	Lingesh,	M.Tech	
§  Ramesh	Venkatesan,	
D.Sc	
§  Smt.	Prema,	B.A.	
§  Shilpa	D.	,	M.S.	
MIRC	 63
MIRC	 64

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