Nuclear Magnetic Resonance-Bushberg Chapter 14 Diagnostic Radiology Imaging Physics Course Pulse Sequences Spin Echo(SE)-Echo Time (TE) .Tailoring pulse sequence ◆Initial 90°oulse (t=O)一maximal M,and phase coherence emphasizes the image contrast FID exponentially decays via T2 relaxation dependent on p.T1 and T2- ◆Att=TEf2a180°oulse is applied一induces spin rephasing contrast weighted images .Timing,order,polarity,pulse ·22s调oePe2 undoing all the shaping.and repetition An FID waveform echo ("spin echo)produced att=TE frequency of RF pulses and gradient(later)application Three major pulse sequences 。Spin echo Inversion recovery Gradient recalled echo ☒mg含m分 Spin Echo(SE)-Echo Time(TE) SE-Repetition Time(TR)&Partial Saturation Maximum echo amplitude depends on T2 and not T2 Standard SE pulse sequences use a series of 90pulses separated FID envelope decay still dependent on T2 by At TR (repetition time,msec):[300,3000] SE formation separates RF excitation and signal acquisition events +This At allows recovery of M,through T1 relaxation processes .FID echo envelope centered at TE sampled and digitized with ADC After the 2nd 90 pulse,a steady-state M,produces the same FID .Multiple echos generated by successive 180pulses allow amplitude from subsequent 90 pulses:partial saturation determination of sample T2-exponential curve fiting:M (t) Degree of partial saturation dependent on T1 relaxation and TR Ta deeay -osanWmm 出24 40 9,19and26May2005 10 Nuclear Magnetic Resonance – Bushberg Chapter 14 Diagnostic Radiology Imaging Physics Course 9, 19 and 26 May 2005 10 © UW and Brent K. Stewart, PhD, DABMP 37 Pulse Sequences Pulse Sequences Tailoring pulse sequence Tailoring pulse sequence emphasizes the image contrast emphasizes the image contrast dependent on dependent on ρ, T1 and T2 , T1 and T2 → contrast weighted images Timing, order, polarity, pulse Timing, order, polarity, pulse shaping, and repetition shaping, and repetition frequency of RF pulses and frequency of RF pulses and gradient (later) application Three major pulse sequences Spin echo Inversion recovery Gradient recalled echo c.f. http://www.indianembassy.org/dydemo/page3.htm © UW and Brent K. Stewart, PhD, DABMP 38 Spin Echo (SE) Spin Echo (SE) - Echo Time (TE) Echo Time (TE) Initial Initial 90° pulse (t = 0) pulse (t = 0) → maximal Mxy and phase coherence FID exponentially decays via T2* relaxation At t = TE/2 a 180° pulse is applied pulse is applied → induces spin rephasing Spin inversion: spins rotate in the opposite direction, undoing Spin inversion: spins rotate in the opposite direction, undoing all the all the T2* dephasing through through ∆t = TE/2 at t = TE ( = TE/2 at t = TE (∆t = 2·TE/2) An FID waveform echo ( An FID waveform echo (“spin echo”) produced at t = TE c.f. Bushberg, et al. The Essential Physics of Medical Imaging, 2nd ed., p. 392. © UW and Brent K. Stewart, PhD, DABMP 39 Spin Echo (SE) Spin Echo (SE) - Echo Time (TE) Echo Time (TE) Maximum echo amplitude depends on T2 and not T2* FID envelope decay still dependent on T2* SE formation separates RF excitation and signal acquisition events FID echo envelope centered at TE sampled and digitized with ADC Multiple echos generated by successive Multiple echos generated by successive 180° pulses allow pulses allow determination of sample T2 determination of sample T2 - exponential curve fitting: Mxy(t) ∝ e-t/T2 c.f. Bushberg, et al. The Essential Physics of Medical Imaging, 2nd ed., p. 393. © UW and Brent K. Stewart, PhD, DABMP 40 SE - Repetition Time (TR) Repetition Time (TR) & Partial Saturation Standard SE pulse sequences use a series of Standard SE pulse sequences use a series of 90° pulses separated pulses separated by ∆t = TR (repetition time, msec): [300,3000] t = TR (repetition time, msec): [300,3000] This ∆t allows recovery of Mz through T1 relaxation processes After the 2nd 90° pulse, a steady-state Mz produces the same FID produces the same FID amplitude from subsequent 90° pulses: pulses: partial saturation Degree of partial saturation dependent on T1 relaxation and TR c.f. Bushberg, et al. The Essential Physics of Medical Imaging, 2nd ed., p. 394