C a - Rigshospitalet
Transcription
C a - Rigshospitalet
Basic perfusion theory January 24th 2012 by Henrik BW Larsson Functional Imaging Unit, Diagnostic Department HBWL Outline • • • • • What is perfusion Why measure perfusion Measures The easy part: What to do and why The complicated part: Formalism and models • The really complicated part: Deconvolution • Conclusion HBWL What is perfusion? Large vessels : flow ½ mm Perfusion: related to the microvascular system ~ the capillaries HBWL The vascular system of the brain and perfusion Venules: capacity vessels 20% Artery:conductance vessels 50% Veins 30% Capillaries: exchange vessels ~ transport~diffusion Arteriole:resistance vessels HBWL Perfusion : ml/100g/min ½ mm HBWL Perfusion : ml/100g/min ½ mm HBWL Perfusion metrics in imaging: ml/min/ 100g or ml/min/100ml ½ mm HBWL Number of transport (ml) vehicles entering 100 ml tissue pr. time unit:: 20 - 80 ml/min/100 ml tissue volume HBWL Important metrics • Perfusion: – f [ml/min/100g] or [ ml/min/100ml ] • Brain Perfusion (‘flow’) : Cerebral blood flow CBF [ml/100g/min] • Cerebral blood volume: CBV [ml/100g] ½ mm • Volume of Distibution: Vd [ml/100g] or [ml/100ml] • Mean transit time: MTT [s] • Blood brain permeability: PS product [ml/100g/min] HBWL Important metrics • Perfusion: – f [ml/min/100g] or [ ml/min/100ml ] • Brain Perfusion (‘flow’) : Cerebral blood flow CBF [ml/100g/min] • Cerebral blood volume: CBV [ml/100g] ½ mm • Mean transit time: MTT [s] • Blood brain permeability: PS product [ml/100g/min] HBWL Blood flow changes and energy metabolism in brain and skeletal muscle Brain Muscle 5 – 30 % Activation Increases up to 30 x Rest HBWL Why measure brain perfusion? • It intimately related to brain activation • Govern oxygen delivery and CMRO2: CMRO2=CBF x (Ca – Cv) = CBF x Ca x OEF • Is profoundly changed in nearly all brain diseases either primarily or secondary or in a more subtle way HBWL HBWL Non-invasive perfusion: What to do and the easy part HBWL Measuring perfusion by an external registration: CT,SPECT,PET,MRI detector artery vein f f: perfusion in [ml/min /100g] HBWL How can it be measured ? Add a contrast agent carried by the blood to the tissue HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL Bolus of tracer or contrast HBWL How can it be measured ? Add a contrast agent carried by the blood to the tissue Contrast agent exogent endogent HBWL The complicated part: Single bolus injection and external registration HBWL The complicated part: Single bolus injection and external registration HBWL time HBWL Signal ≈ Ctis(0) : f Ca(0) Perfusion (f) = vehicles/min ml/min x Conc (Ca) = the cargo they carry mmol/ml time HBWL Ctis(t) = f Ca(0) Δt RF(t) RF(t) =1 for t < MTT Ctis(0) =: f Ca(0) Δt RF(t) =0 for t > MTT flux MTT time dose HBWL Ctis(t) = f Ca(0) Δt RF(t) Ctis(0) = f Ca(0) Δt time HBWL Summing up: direct short bolus Measure the tissue conc Measure the input conc i.e. input function Scanner signal : Ctis(t) = f Ca(0) Δt RF(t) Estimate f and RF(t) HBWL Summing up Measure the tissue conc Measure the input conc i.e. input function Scanner signal : Ctis(t) = f Ca(0) Δt RF(t) Estimate f and RF(t) RF(t) by ’model free’ methods, or assume a model e.g. RF(t) =e-k2t HBWL Different perfusion tracers behaves differently HBWL Ctis(t) = f Ca(0) RF(t) Ctis(0) = f Ca(0) Δt time (s) HBWL Ctis(t) = f Ca(0) Δt RF(t) RF(t) = e-k2t Ctis(0) = f Ca(0) Δt 1 2 time (s) HBWL Ctis(t) = f Ca(0) Δt RF(t) RF(t) = e-k2t Ctis(0) = f Ca(0) Δt 100 200 time (s) HBWL Ctis(t) = f Ca(0) RF(t) RF(t) = e-k2t Ctis(0) = f Ca(0) Δt 100 200 time (s) HBWL Ctis(t) = f Ca(0) Δt RF(t) RF(t) = e-k2t + e-k3t Ctis(0) = f Ca(0) Δt 100 200 time (s) HBWL The residue impulse response function RF(t) RF(t) : the fraction of the injected dose remaining in the tissue (voxel) as a function of time Mean transit time : MTT MTT = ∫RF(t) 0 HBWL Mean transit time : MTT MTT = ∫RF(t)dt RF(t) 0 MTT= RF(t) 1 t ∑ n t N RF(t) 1 t MTT MTT 1 t n N MTT HBWL Generally Perfusion: f Distribution vol: Vd f= Mean transit time: MTT Vd MTT For an intravascular contrast agent, the case in brain MRI we have: Brain perfusion: CBF Brain blood volume: CBV CBF = CBV MTT Mean transit time: MTT HBWL Generally For an intravascular contrast agent, the case in brain perfusion MRI we have: Brain perfusion: CBF Brain blood volume: CBV Mean transit time: MTT CBF = CBV MTT HBWL The really complicated part: Deconvolution HBWL We cannot apply a bolus directly in the tissue ! HBWL Input : Tissue enhancement : ∞ Ca(t) Ctis(t) = ∫f Ca(τ) RF(t- τ) dτ 0 tissue Deconvolution : find f RF(t) f time HBWL Input : Ca(t) Tissue enhancement : Ctis(t) = ? tissue HBWL Input : Ca(t) Tissue enhancement : Ctis(t) = f Ca(0) RF(t) Δt tissue HBWL Input : Ca(t) Tissue enhancement : Ctis(t) = ? tissue HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = ? tissue If the linearity of the system exist HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(0) RF(t - 0) Δτ tissue 0 0 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(1) RF(t - 1) Δτ tissue 1 1 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(2) RF(t - 2) Δτ tissue 2 2 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(3) RF(t - 3) Δτ tissue 3 3 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(4) RF(t - 4) Δτ tissue 4 4 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(5) RF(t - 5) Δτ tissue 5 5 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(6) RF(t - 6) Δτ tissue 6 6 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(7) RF(t - 7) Δτ tissue 7 7 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(8) RF(t - 8) Δτ tissue 8 8 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(9) RF(t - 9) Δτ tissue 9 9 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(10) RF(t - 10) Δτ tissue 10 10 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(11) RF(t - 11) Δτ tissue 11 11 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(12) RF(t - 12) Δτ tissue 12 12 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(13) RF(t - 13) Δτ tissue 13 13 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(14) RF(t - 14) Δτ tissue 14 14 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(15) RF(t - 15) Δτ tissue 15 15 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(16) RF(t - 16) Δτ tissue 16 16 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(17) RF(t - 17) Δτ tissue 17 17 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(18) RF(t - 18) Δτ tissue 18 18 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(19) RF(t - 19) Δτ tissue 19 19 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(20) RF(t - 20) Δτ tissue 20 20 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(21) RF(t - 21) Δτ tissue 21 21 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(22) RF(t - 22) Δτ tissue 22 22 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(23) RF(t - 23) Δτ tissue 23 23 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(24) RF(t - 24) Δτ tissue 24 24 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(25) RF(t - 25) Δτ tissue 25 25 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(26) RF(t - 26) Δτ tissue 26 26 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(27) RF(t - 27) Δτ tissue 27 27 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(28) RF(t - 28) Δτ tissue 28 28 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(29) RF(t - 29) Δτ tissue 29 29 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(30) RF(t - 30) Δτ tissue 30 30 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(31) RF(t - 31) Δτ tissue 31 31 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(32) RF(t - 32) Δτ tissue 32 32 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(32) RF(t - 32) Δτ tissue 32 32 HBWL Input : Ca(t) Tissue enhancement : composed of many small input Ctis(t) = f Ca(33) RF(t - 33) Δτ tissue 33 33 HBWL Tissue enhancement : f Ca(τ) RF(t - τ ) Δτ ; τ = 0:33 τ: 0 20 33 HBWL Total tissue enhancement : Ctis(t)= ∑f Ca(τ) RF(t - τ ) Δτ ; τ = 0:33 τ: 0 20 33 HBWL Total tissue concentration: t Ctis(t)= ∫f Ca(τ) RF(t - τ ) dτ 0 The convolution integral τ: 0 20 33 HBWL Input : Tissue enhancement : Ca(t) Ctis(t) = f ∫ Ca(τ) RF(t- τ) dτ tissue Deconvolution : find f and RF(t) f time HBWL Conclusion Measure the tissue conc Measure the input conc i.e. input function Bolus input : Ctis(t) = f Ca(0) Δt RF(t) Estimate f and RF(t) Veneous injection : Ctis(t) = f ∫ Ca(τ) RF(t- τ) dτ HBWL Deconvolution ~ Modelbased • Use a model e.g.: Monoexponentiel, biexponentiel, • Optimise the free parameters by least square fit to tissue enhancement curve • It is robust • Relative insensitive to noise • Incorrect if the model is inappropriately chosen HBWL Deconvolution ~ Modelfree • • • • • • No model a priory Very flexible: many of free parameters A projection Very sensitive to noise Incorrect if not regularized rigoriously Fourier transform, SVD, GSVD, Tikhonov, GPD HBWL The story can begin HBWL DCE T1 perfusion and blood brain barrier: Methodological considerations and applications January 24. 2012 by Henrik BW Larsson Functional Imaging Unit, Diagnostic Department HBWL Acute MS lesions T1 T1-Gd HBWL Paramagnetic Contrast, Gd-DTPA • Decreases homogeneity in molecular environment • Increases relaxation speed! HBWL Acute MS lesions T1 T1-Gd HBWL BBB permeability : PS / Ktrans / Ki HBWL Dynamic Contrast Enhanced Heart Perfusion, normal MR signal blood tissue time HBWL Dynamic Contrast Enhanced Heart Perfusion, normal MR signal blood tissue time HBWL Rest scan : healthy subject HBWL Stress scan: healthy subject HBWL Gadolinium-DTPA as perfusion CA T1w MR-signal T2*w MR-signal extravascular intravascular Time to peak time bolus time bolus HBWL Gadolinium-DTPA as perfusion CA T1w MR-signal T2*w MR-signal extravascular intravascular Time to peak time bolus time bolus HBWL Dynamic T1 weighted contrast enhanced perfusion MRI in brain at 1.5 tesla F = 83 ml/100/min Larsson at al MRM 2001, p272 HBWL Dynamic T1 weighted contrast enhanced perfusion MRI in brain at 3 tesla Time resolution: 5 slices pr. 1.24s HBWL Dynamic T1 weighted contrast enhanced perfusion MRI in brain at 3 tesla Time resolution: 5 slices pr. 1.24s HBWL Gd gives shorter T1 = faster recovery • Short range – works only in same compartment • Increased signal in blood and tissue on T1W images • Normally BBB - Ktrans • Now perfusion - CBF HBWL MRI Perfusion Measurement Procedure, Gd: • • • • Intravenous injection of Gd-DTPA Rapid imaging using T1W FFE (SR TurboFLASH) Conversion of signal units to concentration via relaxation rate units Data analysis: deconvolution approach HBWL From MR signal to concentration of contrast agent R1 = 1/T1 Concentration MR signal Ctis Ca callibration by external phantoms HBWL R1Gd+ - R1Gd- = relaxivity • C ΔR1 (t) = relaxivity • C(t) HBWL Conversion of MR signal to tracer concentration Measured MR signal Saturation recovery delay Equilibrium magnetization Tissue R1 before bolus Flip angle Change of tissue R1 due to Gd bolus s(t) = M0sin(α)[1-exp(-TD(R1+ΔR1(t)))] , ΔR1(t) = r1c(t) Saturation recovery equation M0sin(α) Relaxivity of contrast agent Tracer concentration s(TD) 1/R1 HBWL TD T1 measurement s(t) = M0sin(α)[1-exp(-TD· R1)] T1 = 1.23 s (frontal gray matter) R1 M0 HBWL Favorite brain arteries for AIF Middle Cerebral Artery (MCA) ICA Internal Carotid Artery (ICA) HBWL Slice position in DCE HBWL Dynamic T1 weighted contrast enhanced perfusion MRI in brain at 3 tesla Sat-Recovey: TI = 120ms TR= 4 ms TE= 2 ms Angle = 30o Voxel = 3x3x6 mm Time resolution: 5 slices pr. 1.24s Dose: Magnevist/ Dotarem 0.05mmol/kg HBWL Dynamic T1 weighted contrast enhanced perfusion MRI in brain at 3 tesla Sat-Recovey: TI = 120ms TR= 4 ms TE= 2 ms Angle = 30o Voxel = 3x3x6 mm Time resolution: 5 slices pr. 1.24s Dose: Magnevist/ Dotarem 0.05mmol/kg HBWL Deconvolution approach to quantitative perfusion measurement arterial input tissue response ⊗ t (s) RF(t) =F ca(t) (mM) ct(t) (mM) tissue curve t (s) t (s) t Ct(t) = F· Ca(t) ⊗ RF(t) = F · ∫ Ca(t’) RF(t-t’) dt’ 0 MTT = ∫ RF(t)dt CBV = F· MTT HBWL Dynamic T1w contrast enhanced MRIperfusion CBF map HBWL Deconvolution methods gray matter ROI arterial input ct(t) = F· ca(t) ⊗ RF(t) RF(t): monoexp tissue curve RF(t): deconvolution with SVD RF(t): deconvolution with Tikhonov HBWL The residue impulse response function gray matter ROI arterial input tissue curve RF(t): deconvolution with SVD RF(t): deconvolution with Tikhonov HBWL Tikhonov’s deconvolution or Generalized SVD large λ small Larsson at al JMRI 2008, p754 HBWL Examples of CBF maps ml/100g/min 120 100 80 60 40 20 We found perfusion value for ROI’s to be 62 ml/100g/min in gray matter and 21 ml/100g/min in white matter in 7 patients with acute optic neuritis. HBWL Combined Anatomical and Functional MRI: Anatomy & perfusion of the brain ml/100g/min HBWL Two patients with stroke (one week old) T2- w image DWI Larsson at al JMRI 2008, p754 CBF ml/100g/min HBWL CBV ml/100g MTT s 10 40 8 32 6 24 4 16 2 8 0 0 10 40 8 32 6 24 4 16 2 8 0 Larsson at al JMRI 2008, p754 0 HBWL Perfusion in clinical desicision making • Assesment of cerebral ischemia • Assesment of reversible versus irreversible tissue damage before treatement HBWL Comparison of MR perfusion methods: Carotic flow measurement (PCM) DCE ASL PET (15H2O) Otto Henriksen at al JMRI 2012, in press HBWL HBWL 17 healthy subjects, 20-30 years Performed twice - Variation: Within persons – method variation Between persons variation HBWL Table 1. Cerebral blood flow measurements by different modalities Bias * Mean Global CBF Gray matter CBF White matter CBF pvalue sbetw swith CVbetw CVwith ** PCM 65.19† 0.43 0.813 11.32 4.80 17.4% 7.4% ASL 37.01 -0.30 0.762 6.00 1.76 16.2% 4.8% DCE 42.99 -3.77 0.100 8.60 6.47 20.0% 15.1% PET 41.88 0.69 0.757 6.69 4.99 16.5% 11.9% ASL 50.15 -0.00 0.998 9.42 3.05 18.8% 6.1% DCE 65.55‡ -5.90 0.095 12.83 10.01 19.6% 15.3% PET 58.55 0.55 0.859 10.12 6.91 17.3% 11.8% ASL 21.72 -0.40 0.290 3.53 1.07 16.3% 4.9% DCE 16.75‡ -1.23 0.186 5.61 2.64 33.5% 15.8% PET 22.57 0.87 0.487 3.41 2.80 15.1% 12.4% HBWL Table 1. Cerebral blood flow measurements by different modalities Bias * Mean Global CBF Gray matter CBF White matter CBF pvalue sbetw swith CVbetw CVwith ** PCM 65.19† 0.43 0.813 11.32 4.80 17.4% 7.4% ASL 37.01 -0.30 0.762 6.00 1.76 16.2% 4.8% DCE 42.99 -3.77 0.100 8.60 6.47 20.0% 15.1% PET 41.88 0.69 0.757 6.69 4.99 16.5% 11.9% ASL 50.15 -0.00 0.998 9.42 3.05 18.8% 6.1% DCE PET 65.55‡ 58.55 -5.90 0.095 12.83 0.55 0.859 10.12 10.01 6.91 19.6% 17.3% 15.3% 11.8% ASL 21.72 -0.40 0.290 3.53 1.07 16.3% 4.9% DCE 16.75‡ -1.23 0.186 5.61 2.64 33.5% 15.8% PET 22.57 0.87 0.487 3.41 2.80 15.1% 12.4% HBWL Comparison of MR perfusion methods: Otto Henriksen at al JMRI 2012, in press HBWL Conclusion • • • • • • Large inter-individual variability – all methods Same mean global CBF across ASL, DCE, PET PCM global flow > global ASL, DCE, PET No correlation between methods, except A (weak) correlation between PCM and DCE Existence of significant subject-method interaction HBWL Does it works if BBB is leaky? • • • • Can we still estimate CBF? Can we estimate PS (Ki or Ktrans)? Can we estimate CBV ? Can we differentiate between Vd and CBV? HBWL Blood brain barrier defect in brain tumors After CA Before CA Tikonov: CBF = 53ml/100g/min 90 Gray matter 80 Tikonov: CBF = 157 ml/100g/min 350 Tumor lesion 300 70 250 Concentration a.u. Concentration a.u. 60 50 40 30 20 200 150 100 50 10 0 0 -10 0 20 40 60 80 100 time (sec) 120 140 160 180 -50 0 20 40 60 80 time (sec) 100 120 160 HBWL 140 180 Blood brain barrier defect in brain tumors After CA Before CA Tikonov: CBF = 53ml/100g/min 90 Gray matter 80 Tikonov: CBF = 157 ml/100g/min 350 Tumor lesion 300 70 250 Concentration a.u. Concentration a.u. 60 50 40 30 20 200 150 100 50 10 0 0 -10 0 20 40 60 80 100 time (sec) 120 140 160 180 -50 0 20 40 60 80 time (sec) 100 120 160 HBWL 140 180 Permeability - surface area map ml/100g/min 50 25 0 HBWL Measurement of Brain Perfusion, Blood Brain Barrier Permeability using Dynamic Contrast Enhanced T1Weighted MRI at 3 T Larsson at al MRM 2009, p1270 HBWL Compartment model BBB arteries Ca(t) veins F F blood Cb(t) Vb Ki Ki(1-Hct) tissue Ce(t) Ve Intracellular space Vtis Vd HBWL BBB arteries Ca(t) veins F F blood Cb(t) Vb Ki Ki(1-Hct) tissue Ce(t) Ve Intracellula r space Vtis, Ctis Vd Tissue voxel HBWL HBWL HBWL HBWL Patlak & Gjedde method HBWL Calculation of BBB permeability Patlak & Gjedde method or two-compartment model & Tikhonov CBF estimation HBWL HBWL HBWL HBWL Gray matter Tumor Tumor HBWL Does it works if BBB is leaky? • • • • Can we still estimate CBF? Can we estimate PS (Ki or Ktrans)? Can we estimate CBV ? Can we differentiate between Vd and CBV? yes yes yes yes In the relevant range ! HBWL F (ml/100g/min) 120 Ki (ml/100g/min) 5 100 4 80 3 60 3 40 2 20 1 0 0 Anatomy, T2w Vd (ml/100g) 20 CBVVb (ml/100g) 20 17 17 13 13 10 10 7 7 3 3 0 0 HBWL F (ml/100g/min) 100 Ki (ml/100g/min) 5 83 4 67 3 50 3 33 2 17 1 0 0 Anatomy, T2w T2 w TSE Vd (ml/100g) 20 CBVVb (ml/100g) 20 17 17 13 13 10 10 7 7 3 3 0 HBWL 0 DCE in evaluation of tumor recurrence versus radiation necrosis FDG-PET as referene Vibeke A Larsen et al Submitted HBWL Tumor recurrence Tumor recurrence Radiation necrosis HBWL Recurence versus necrosis HBWL Recurence versus necrosis HBWL DCE in evaluation of tumor recurrence versus radiation necrosis FDG-PET as referene: CBV from DCE seems a sensible parameter Larsen VA at al Submitted HBWL Pivotal for all measurement The input function Partial volume effect on the arterial input function in T1-weighted perfusion imaging and limitations of the multiplicative rescaling approach Adam E Hansen et al. MRM 2009, p1055 HBWL Effect of partial volume on the arterial input function high in-plane resolution: (1.15mm)2 voxel HBWL Point spread function of input function HBWL HBWL Future directions • The feasibility at 7 T ? • Incorporation of water exchange, i.e. water permeability HBWL Larsson at al MRM 2001, p272 T1 versus T2 Gd based perfusion Advantage T1 • • • • No image distortion (no susceptibility) Input function clearly defined No bias due to defect BBB Half of normal clinical dose Disadvantage T1 • • • • • Fewer slices Lower S/N for tissue conc time function Necessitate high field strength 3 tesla Injection of contrast agent Can only be repeated a few times Advantage T2 • Many slices • High S/N for the tissue conc time function Disadvantage T2 • • • • • • Input function cannot be defined clearly Perfusion is estimated to high MR signal to conc is problematic Perfusion is bias when BBB is defect Injection of contrast agent Repeatable ? HBWL Conclusion • It is possible to generate CBF maps using DCE T1 weighted MRI at 3 T • Perfusion values are consistent with literature • Tikhonov’s method is best suited for deconvolution • DCE T1 weighted MRI appears promising for distinguishing tumor recurrence and radiation necrosis employing CBV • Easy identification of vasculature with DCE T1 weighted MRI allows to study details of input function HBWL Thanks to Egill Rostrup, Adam E Hansen, Otto Henriksen, Glostrup Hospital Bente Sonne Møller, Helle Juhl Simonsen, Marjut Lindhart, Glostrup Hospital Olav Haraldseth, Trondheim Vibeke Andrée Larsen, Ian Law, Julie M Grüner, RH Frederic Courivaud, Philips Clinical Scientist Lundbeck Centre for Neurovascular Signaling Thank you for your attention ! HBWL