Matrix, Gradients & Signals Image formation & k-pace

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Outline 6.1 MR Image Formation, s & Signals Image formation & k-pace Imaging s & Signals, and Amplitude selection encoding encoding Carolyn Kaut Roth, RT (R)(MR)(CT)(M)(CV) FSMRT CEO Imaging Education Associates www.imaginged.com candi@imaginged.com Slide # 2 Objectives Upon completion of this course, the attendee should 1. Learn about the matrix. 2. Understand the MR signals and how they are affected by gradients 3. Learn the concept phase, frequency & amplitude. 4. Understand image formation, slice selection, phase encoding, frequency encoding 5. Understand the concept of k-space. Slide # 3 Imaging Digital images are created with a matrix Smallest unit of the digital image is a pixel 6 x 6 3 x 3 Slide # 4, Voxel What makes up a digital image? In MRI slices are acquired The voxel is a 3d volume element The face of the voxel is the pixel Voxel Thickness The size of the area imaged in MRI is the field of view () The number of pixels (rows x columns) is the matrix The depth is the slice thickness matrix matrix Thickness Slide # 5 Thickness Slide # 6 1

Calculating pixel size to calculate the pixel size to calculate the voxel size Voxel Thickness matrix Thickness Calculating pixel & voxel size Isotropic voxel size = = Thickness equals equals x by Area of the (mm 2 ) x times Voxel Volume (mm 3 ) Thickness Slide # 7 x x Thickness times times Slide # 8 Voxel Size and Size and higher matrix smaller pixel less tissue in the pixel higher resolution 6 x 6 3 x 3 smaller smaller pixel less tissue in the pixel higher resolution Smaller Larger Slide # 9 Slide # 10 Size and thickness Imaging Planes smaller thickness smaller pixel less tissue in the pixel higher resolution Smaller thickness Larger thickness What Views (Planes) Sagittal Axial Coronal Oblique What Contrast (Planes) TR Axial TE Sagittal Slide # 11 Slide # 12 Coronal 2

To Create MR Images Timing Diagrams RF & Pulses TR (Repetition Time) The patient is placed in the magnetic field to align the spins The RF pulse is applied to excite the spins at the Larmor TR, is the time between 90 0 RF pulses These lines represent gradient pulses MR signal induced in the receiver coil RF Pulse selection gradient Encoding gradient encoding gradient MR signal TE (Echo Time) Slide # 13 Slide # 14 Short & Long TR Imaging MR Excitation Relaxation Short TR 90 0 1800 Bo Z Mz 90 0 RF Pulse Z Z Mxy 90 0 1800 Long TR Y Alignment X Y Excitation X RF Receiver coil Relaxation MR Signal FID Slide # 15 Slide # 16 Timing Diagram Timing Diagram -TE TR (Repetition Time) 180 0 180 0 90 0 Proton density-te1 T2WI-TE2 TE (Echo Time) T2 decay FID echo echo Image with artifact Cleaned up the SIC TE 1 TE 2 Slide # 17 Slide # 18 3

Imaging Planes Imaging Planes What Views (Planes) Sagittal Axial Coronal Oblique What Contrast (Planes) TR Axial TE Sagittal Sagittal Coronal Axial (Transverse) Oblique Slide # 19 Coronal Slide # 20 Timing Diagram s- logical coordinate system Selection s SS (Z) PE (Y) FE (X) RF Pulse selection gradient Encoding gradient encoding gradient MR signal If the magnetic field is homogeneous, the frequency is the same head to feet If the RF is applied in this case the entire body would be excited Homogeneous magnetic field The frequency is the same from the head to the feet Slide # 21 Slide # 22 Selective Excitation Selecting an Axial Physical Coordinate System To excite a location within the imager, within the body.. A magnetic field gradient is applied The RF pulse is applied that matches a location Homogeneous magnetic field gradient Axial slice Z gradient Superior to Inferior Homogeneous magnetic field Slide # 23 With a linear gradient field applied Slide # 24 4

Selecting a Coronal - Physical Coordinate System Selecting a Sagittal - Physical Coordinate System Y gradient Anterior to Posterior X gradient Right to Left Coronal slice Sagittal slice Slide # 25 Slide # 26 & Encoding Outline Once the slice is selected Encoding along the other axes, With gradients R to L A to P For encoding encoding encoding R to L A to P S to I Axial slice selection Imaging s & Signals, and Amplitude selection encoding encoding Axial slice Slide # 27 Slide # 28 Periodic signals Amplitude Amplitude Wavelength wavelength Low Amplitude Signal Medium Amplitude Signal High Amplitude Signal Enhanced Brain Image Slide # 29 Slide # 30 5

Periodic signal Sine wave = # times it repeats in a period of time cycles per second or Hertz (Hz) or million cycles per second, or megahertz (MHz) Revolutions along the precessional path 1 second 1 cycles per second What phase of the precession where along the precessional path In phase Out of phase In Out of phase 2 cycles per second 4 cycles per second Slide # 31 Slide # 32 & 90 degrees s of Periodic Signals 0 degrees 180 degrees 360 degrees 270 degrees is the rate of precession 0 degrees 90 degrees 180 degrees 270 degrees is a position along a precessional path Slide # 33 Slide # 34 Changing the and Signal Amplitude Steep High Amplitude High changes in frequencies Big changes in phase De phased Low signal Low amplitude signal Low Low Amplitude Small changes in frequencies Small changes in phase In phase High signal High amplitude signal & = Where Amplitude = What color Black Low Amplitude Gray Medium Amplitude White High amplitude Slide # 35 Slide # 36 6

& K-Space & MR Imaging & = Where Same frequency different phase Same phase different frequency Same phase and frequency, different ampltude Amplitude = What color Black, low Gray, med K-space (raw signal data) White, high amplitude signal & = Where lines in k-space Freqency points along each line MR Image) Slide # 37 Slide # 38 CT Image Acquisition Back Projection Phantom X-ray Detectors Xray Water Water Projection Projection In CT, the xray tube rotates around the phantom In this case the x-ray beam is attenuated by the water in the phantom, and therfore projects a shadow within the detectors Slide # 39 Slide # 40 Back Projection - Reconstruction MR Image Formation Projection #1 Where the lines intersect, there could be water in the phantom Two projections are not enough! In order to define a point in space, we need three coordintes X, Y & Z Projection #2 Projection #3 He third projection allowed for the image! To define these three coordinates, we do 3 jobs - slice selection - phase encoding - frequency encoding 3 x 3 Slide # 41 Slide # 42 7

Outline Timing Diagram - Logical Coordinate System Imaging s & Signals, and Amplitude selection encoding encoding s SS (Z) PE (Y) FE (X) RF Pulse selection gradient Encoding gradient encoding gradient MR signal Slide # 43 Slide # 44 Selection Selective Excitation If the magnetic field is homogeneous, the frequency is the same head to feet If the RF is applied in this case the entire body would be excited Homogeneous magnetic field The frequency is the same from the head to the feet To excite a location within the imager, within the body.. A magnetic field gradient is applied The RF pulse is applied that matches a location Homogeneous magnetic field gradient Slide # 45 Homogeneous magnetic field Slide # 46 With a linear gradient field applied Thickness & Transmitter Bandwidth Thickness & Amplitude If only one frequency is sent in or transmitted for excitation, we get a slice as thin as tissue paper. Steep s (high amplitude) slice selection gradient, produce thin slices. This radiofrequency matches the location in the mid section of this patient, hence a thin axial slice in the belly For a thicker slice a range of frequencies is transmitted known as the Transmit Bandwidth Flatter s (low amplitude) slice selection gradient, produce thicker slices. With a given BW, a steep gradient produces a thinner slice FYI This is not the bandwidth that we typically set during image acquisition. That is the receiver bandwidth. Receive bandwidth will be discussed later in this section This range of radiofrequencies (or Bandwidth) matches the location in the mid Slide section # of 47this patient, hence a thin axial slice in the belly Steep things make skinny things! Slide # 48 With a given BW, a flatter gradient produces a thicker slice 8

Imaging Planes & Selection s Physical vs Logical s Logical s Physical s RF pulses for spin echo Z gradient Axial slice Z gradient Superior to Inferior Coronal slice Y gradient Anterior to Posterior X gradient Right to Left Sagittal slice The gradient used for oblique depend upon the oblique desired Z & Y gradient Anterior to Posterior Z Selection Y Encoding X Encoding Selection Z (runs superior to inferior) (axial) Y (A-P) (coronal) X (R-L) (sagittal) Encoding -Depends upon the plane smaller word smaller anatomy (motion) smaller matrix (time) Encoding -Depends upon the plane motion Slide # 49 Slide # 50 Spatial Encoding within the Spatial Encoding within the Once the slice is selected S to I Encoding along the other axes, With gradients R to L A to P For encoding encoding encoding Axial slice selection A to P R to L Fourier states that any shape can be reconstructed by periodic signals Slide # 51 Slide # 52 Fourier Transformation Step #1 Fourier Transformation Step #2 Sine wave Ramp Step #1 Let s take one sine wave and Try to produce a ramp Not Even close Sine wave Ramp Step #2 Let s take another sine wave with lower amplitude and higher frequency And try again Better Step #1 Storage space K-space? Image Storage space K-space? Image Slide # 53 Slide # 54 9

Fourier Transformation Step #3 Fourier Transformation step #4 Sine wave Ramp Step #3 Let s take another sine wave with lower amplitude and higher frequency And try again Better but no cigar! Sine wave Ramp Step #4 Let s take another sine wave with lower amplitude and higher frequency And try again Not Bad! The Ramp Storage space K-space? Image The Ramp Storage space K-space? Image Slide # 55 Slide # 56 Truncation Artifact 2D Fourier Tranform (2DFT) K-space - Sampling Center of K-space for Contrast Signal to Noise Edges of K-space Detail Resolution K-space Image Brain image 128 phase matrix Brain image 256 phase matrix Edge Center Truncation Artifact Virtually no visible truncation Artifact Edge Less Samples More Samples Storage space K-space Image Slide # 57 Slide # 58 Image Formation & K-space filling Image Formation & K-space filling K-space for Mona Lisa All lines filled K-space for Mona Lisa Edges Filled Resolution But no contrast Slide # 59 Slide # 60 10

Image Formation & K-space filling Fourier Transformation Ft K-space for Mona Lisa Center lines filled Contrast but No resolution K-space for Mona Lisa All lines filled Fourier transformer will do FT, one at a time Array processor will to an array of FT s Slide # 61 Slide # 62 Let s Make an MR Image Select a slice Encode along the other axes, With gradients R to L A to P Encoding Steps encoding encoding R to L A to P S to I Axial slice selection Outline Imaging s & Signals, and Amplitude selection encoding encoding Slide # 63 Slide # 64 Image Acquisition & Image Formation Sampling MR Signal RF Signals are created by a 90 0 and a 180 0 pulse Signals are sampled during readout at TE Points are stored in k-space for until enough points are sampled to create an MR Image SS (Z) PE (Y) matrix & K-space sampling points signals in K-space K-space sampling points FE (X) matrix & Readout Encoding Signal Signal Timing Diagram K-space Not the image (raw data) Image matrix (# phase & # frequency steps) TE Slide # 65 Slide # 66 11

Nyquist Therum Aliasing t Signals sampled at a given time interval Signals must be samples at least twice per cycle This means that they must be sampled at the highest frequency Sampling is performed at a given time interval (t) based on the frequency t Signals sampled at a given time interval If signals are not sampled at the appropriate time interval Signals are not sampled properly This results in aliasing Signals reproduced from sampling points Aliasing Signals reproduced from sampling points Undersampled signals, reproduce the wrong frequency Undersampled signals Slide # 67 Slide # 68 K-Space K-Space K-space has lines, # encoding steps And points along each line, # steps Steep (-) phase encoding gradient Sample the echo Store in k-space Steep negative gradient matrix & matrix & Steep negative gradient Sample points along the echo Points stored in the bottom line of k-space Slide # 69 Slide # 70 Image Formation Less Steep (-) phase encoding gradient Sample the echo Store in k-space K-Space Steep negative gradient Sample points along the echo Points stored in the bottom of k-space Edges only Center only Slide # 71 Slide # 72 12

Image Formation Less Steep (-) phase encoding gradient Sample the echo Store in k-space Image Formation Flat phase encoding gradient Sample the echo Store in k-space Flat gradient Steep negative gradient Flat gradient Steep negative gradient Sample points along the echo Points stored in the bottom of k-space Sample points along the echo Points stored in the middle of k-space Slide # 73 Slide # 74 Image Formation Image Formation Low amp (+) phase encoding gradient Sample the echo Store in k-space Less Steep positive gradient Steeper (+) phase encoding gradient Sample the echo Store in k-space Steeper positive gradient Low amplitude positive Flat gradient Steep negative gradient Higher positive amplitude positive Low amplitude positive Flat gradient Steep negative gradient Sample points along the echo Points stored in the top of k-space Sample points along the echo Points stored in the top of k-space Slide # 75 Slide # 76 Image Formation K-space & Image Formation Steep (+) phase encoding gradient Sample the echo Store in k-space Highest positive amplitude positive Higher positive amplitude positive Low amplitude positive Flat gradient Steep negative gradient Steepest positive gradient Sample points along the echo Points stored in the top line of k-space Scan Time TR x # of Views x NSA Slide # 77 Slide # 78 13

Motion Artifact Outline Imaging s & Signals, and Amplitude selection encoding encoding k-space manipulation Slide # 79 Slide # 80 Filling k-space *Assume 256 phase matrix for this entire module Linear Filling Remember: The amplitude of the phase encoding gradient applied during the FID "encodes" the sampled echo for a particular phase "line" or "profile" in k-space ky Fills from "bottom" up ky Remember: X = Y = Z = 0 ky - 128 ky If we desire a final image with 256 pixel resolution in the phase direction of our, then we will need to acquire 256 distinctive lines of acquisition filling the data points in k-space Slide # 81 kx 0 ky -128 ky -128, -127, -126...-1, 0, +1, +2... +126, +127, +128 Slide # 82 kx These red arrows represent the echoes sampled following a given phase gradient applied during the FID Centric Filling Elliptic Filling Fills from "Middle" out ky This technique acquires high signal data "lines" first Often used in Contrast Enhanced MRA studies Fills from "Center" out ky This technique acquires the most "central" data points first 3D acquisition used for Contrast Enhanced MRA to minimize venous filling 0 ky kx *The center data points in k-space contribute 0 ky most to the final images signal (contrast) kz - 128 ky -128 ky 0, +1, -1, +2, -2, +3, -3...+128, -128 These techniques fill k-space in either a "symmetrical" fashion as shown here, or in a random pattern from the center data points outward Slide # 83 Slide # 84 14

Number of Signals Averaged (NSA) 1 NSA Reducing NSA 1 NSA 0 ky - 128 ky ky Think of the NSA as "coats of paint" It's the number of times each "line" or "phase view" of k-space is sampled Slide # 85 2 NSA 3 NSA 4 NSA Image courtesy Dr. Val Runge Reducing NSA Reduces scan time DOES NOT reduce spatial resolution Increases noise (reduces SNR) Increased flow/motion artifacts Slide # 86 2 NSA 3 NSA 4 NSA Image courtesy Dr. Val Runge Partial Fourier Reducing Ky Ky + y Interpolated Data -y Partial Fourier reduces scan time at the cost of increased noise (reduced SNR) Spatial Resolution is Unaffected Physics of Clinical MR Taught Through Images V. Runge, Thieme Medical Publishers, 2005 Slide # 87 Slide # 88 Zero Fill Zero Fill 256x 128y 256x 256y Ky Ky 0000000000000000000 0000000000000000000 0000000000000000000 0000000000000000000 0000000000000000000 0000000000000000000 Reducing Ny Reduces Scan Time Reduces Spatial Resolution Increased SNR Increases Truncation Artifact * Note: the number of phase encodings may be selected by scan percentage Slide # 89 Slide # 90 Image courtesy Dr. Val Runge 15

Rectangular Standard Acquisition 50% Rectangular Rectangular ky ky 0 ky 0 ky - 128 ky - 128 ky Reduces Ny - reducing scan time Increasing "step" between phase views reduces p 240 / 256p 120 / 128p r reduces scan time at the cost of increased noise (reduced SNR) Slide # 91 Slide # 92 Parallel Imaging Conventional Spin Echo Scan time is reduced by using a rectangular (therefore spatial resolution is maintained) Data from multi-channel / phased-array coils is used the image reconstruction process Some techniques require a "reference" or "calibration" scan prior to the actual scan Image is reconstructed with the prescribed Image courtesy Dr. Val Runge Gy Gx 0 ky kx - 128 ky -128, -127, -126...-1, 0, +1, +2... +126, +127, +128 Slide # 93 Slide # 94 Fast Spin Echo Scan Time 4 ETL Example Conventional Spin Echo TR x Ny x NSA Fast Spin Echo TR x Ny x NSA Gy Conventional Spin Echo fills one "line" of k-space per repetition of the pulse sequence Fast Spin Echo fills multiple lines of k-space per repetition of the pulse sequence The number of lines filled per repetition period is determined by the Echo Train Length (ETL) The TE most effecting image contrast is placed in the more central "lines" (effective TE) 0 ky - 128 ky kx 128 phase 160 phase 192 phase 256 phase Scan time increases with increasing spatial resolution (phase) Scan time shortens with reduction in spatial resolution (phase) ETL 10 ETL 14 ETL 17 ETL 25 ETL Scan time shortens with increasing ETL Image "blurring" can increase with increasing ETL Image Courtesy Siemens Medical Systems Slide # 95 Slide # 96 16

QuickTime and a TIFF (Uncompressed) decompressor are needed to see this picture. Benefits of Fast Spin Echo Echo Planar Imaging (EPI) Sample Scan Time TR x Ny x NSA 500 TR 1500 TR 3000 TR 5000 TR 3000 TR x 256 phase x 2 NSA = 25.6 minutes! Same scan with FSE and ETL of 16 = 1.6 minutes!! Images with bright fluid often show pathology best due to presence of water The long T1-relaxation time of water requires longer TR times to obtain images with bright fluid Scan time increases with increasing TR Slide # 97 Slide # 98 EPI Speed Compared to FSE Summary FSE 180 echo 180 echo 180 echo 180 echo 90 How many lines of acquisition? EPI 90 180 echo echo echo echo echo echo echo Zero-fill Reduced NSA Partial Fourier Rectangular (Parallel Imaging) SS-EPI 4 sec whole brain (1.5T) FSE 25 sec whole brain (3T) Reducing scan time by altering the way k-space is filled typically reduces either spatial resolution or SNR Since reduced spatial resolution is almost always undesirable, therefore, most advanced imaging techniques are SNR starved Slide # 99 6 Slide # 100 6 Outline Imaging s & Signals, and Amplitude selection encoding encoding 6.1 MR Image Formation, s & Signals Image formation & k-space Thank you for your attention! Click to take your post test and get your credits Carolyn Kaut Roth, RT (R)(MR)(CT)(M)(CV) FSMRT CEO Imaging Education Associates www.imaginged.com candi@imaginged.com Slide # 101 17