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Mitchell, J. Ross

https://orcid.org/0000-0002-2340-4708

Mayo Clinic

Alberta Health Services

Citations 17

Abstract A08: Histologic evidence for a bio-mathematical model of glioblastoma invasion
DeGirolamo, Lauren, Jacobs, Joshua , Clark-Swanson, Kamala , Eschbacher, Jennifer , Smith, Kris A. , Karis, John P. , Mitchell, J. Ross , Li, Jing , Hu, Leland , Swanson, Kristin R. , Hawkins‐Daarud, Andrea , Nakaji, Peter , Baxter, Leslie C. , Wu, Teresa , Swanson, Kristin R

Cancer Research | March 1, 2017 | Volume: 77 | Issue: 2_Supplement | Pages: A08-A08

10.1158/1538-7445.epso16-a08 Get It

Abstract Purpose: Investigate the utility of patient-specific spatial predictions of tumor cell density from a bio-mathematical model. Introduction: Glioblastomas (GBMs) are the most malignant of all primary brain tumors. While it is known there is always a non-detectable portion of the tumor, current techniques of monitoring GBM progression, imaging and initial histological assessment, are not able to reliably estimate the tumor invasion past the enhancing region on T2-Weighted (T2W) imaging. Over the last two decades, a large effort has been made to create a simple patient-specific mathematical model of gliomas. The resulting model, referred to as the Proliferation-Invasion (PI) model, is based on two key parameters, the net growth rate, ρ, and the dispersal coefficient, D. In this model, the ratio of D/ρ is related to degree of invasion and the product D*ρ, is related to the speed of growth. The intuitive understanding provided by this model has been able to provide patient-specific understanding of disease kinetics enabling prediction of outcomes following surgical resection, radiation and the development of a prognostic response metric. Previous literature utilizing this model has been based on the assumption that what is seen on the pretreatment T1-Weighted contrast-enhanced (T1Gd) and T2W, images correspond to an 80% and 16% tumor cell density threshold respectively. This assumption allows for an estimate of D/ρ from a single time point of imaging. While these values were based on extensive experience, for ethical and technical reasons, they have never been rigorously investigated histologically. Recent technological advances have made it possible for surgeons to use an MRI to guide the acquisition of tissue making it possible to know with a good degree of accuracy where on the MR image the histological specimen comes from. Methods: Model Calibration : To estimate D/ρ for each patient, we assume abnormalities on the T1Gd and T2W images correspond to an 80% and 16% tumor cell density threshold respectively. We then utilize a Bayesian calibration approach based on adaptive grid refinement while holding the velocity constant to find the most likely value of D/ρ to match the observed radial measurements. Three-Dimensional Density Maps : Given a gray/white segmentation and an estimate for D/ρ, we can build a tumor cell density prediction in the patient's anatomy using the Eikonal equations and the modified Fast Marching Method (FMM) algorithm presented by Konukoglu et al. Patient Cohort : Eighteen patients were recruited with clinically suspected GBM undergoing preoperative stereotactic MRI for surgical resection with IRB approval Barrow Neurological Institute and Mayo Clinic in Arizona. Surgical Biopsy : Pre-operative conventional MRI, including T1Gd and T2W, was utilized to guide stereotactic biopsies. An average of 5–6 tissue specimens were acquired from each tumor by using stereotactic surgical localization, following the smallest possible diameter craniotomies to minimize brain shift. Histological Analysis : 4 μm tissue sections were stained with hematoxylin and eosin (H&E) for neuropathology review. H&E slides were reviewed by a neuropathologist. The percent tumor nuclei in the field was estimated. Results and Conclusion: Our analysis showed that the intuitive ordering of diffuse to nodular tumor profiles from the PI model is consistent with the histologic data. Further, utilizing the histologic data, limitations to a universal threshold cutoff of the T2/FLAIR region are specified and a better threshold cutoff value is suggested. We hope that this paper will lead to more studies of this kind resulting in more accurate ways to predict the spatial distribution of GBM tumor cells from medical imaging. Such advances could revolutionize surgical procedures and radiation therapy and may enable additional insights into tumor kinetic differences meaningful for treatment. Citation Format: Andrea Hawkins-Daarud, Lauren DeGirolamo, Joshua Jacobs, Kamala Clark-Swanson, Jennifer M. Eschbacher, Kris A. Smith, Peter Nakaji, Leslie C. Baxter, John P. Karis, Teresa Wu, J. Ross Mitchell, Jing Li, Leland Hu, Kristin R. Swanson. Histologic evidence for a bio-mathematical model of glioblastoma invasion. [abstract]. In: Proceedings of the AACR Special Conference on Engineering and Physical Sciences in Oncology; 2016 Jun 25-28; Boston, MA. Philadelphia (PA): AACR; Cancer Res 2017;77(2 Suppl):Abstract nr A08.
Radiogenomics to characterize regional genetic heterogeneity in glioblastoma
Hu, Leland , Ning, Shuluo , Eschbacher, Jennifer , Baxter, Leslie C. , Gaw, Nathan , Ranjbar, Sara , Plasencia, Jonathan D. , Dueck, Amylou C. , Peng, Sen, Smith, Kris A. , Karis, John P. , Quarles, C. Chad , Loftus, Joseph C. , Jenkins, Robert B. , Sicotte, Hugues , Kollmeyer, Thomas M. , Elmquist, William F. , Frakes, David , Swanson, Kristin R. , Tran, Nhan L. , Mitchell, J. Ross , Eschbacher, Jennifer M., Plasencia, Jonathan, Nakaji, Peter , O'Neill, Brian P, Elmquist, William, Hoxworth, Joseph M. , Sarkaria, Jann, Dueck, A. C. , Baxter, Leslie C. , Wu, Teresa , O’Neill, Brian Patrick , Sarkaria, Jann N. , Swanson, Kristin R , Li, Jing , Kollmeyer, Thomas , Tran, Nhan L

Neuro-Oncology | August 9, 2016 | Volume: 19 | Issue: 1 | Pages: 128-137

10.1093/neuonc/now135 Get It

AbstractBackgroundGlioblastoma (GBM) exhibits profound intratumoral genetic heterogeneity. Each tumor comprises multiple genetically distinct clonal populations with different therapeutic sensitivities. This has implications for targeted therapy and genetically informed paradigms. Contrast-enhanced (CE)-MRI and conventional sampling techniques have failed to resolve this heterogeneity, particularly for nonenhancing tumor populations. This study explores the feasibility of using multiparametric MRI and texture analysis to characterize regional genetic heterogeneity throughout MRI-enhancing and nonenhancing tumor segments.MethodsWe collected multiple image-guided biopsies from primary GBM patients throughout regions of enhancement (ENH) and nonenhancing parenchyma (so called brain-around-tumor, [BAT]). For each biopsy, we analyzed DNA copy number variants for core GBM driver genes reported by The Cancer Genome Atlas. We co-registered biopsy locations with MRI and texture maps to correlate regional genetic status with spatially matched imaging measurements. We also built multivariate predictive decision-tree models for each GBM driver gene and validated accuracies using leave-one-out-cross-validation (LOOCV).ResultsWe collected 48 biopsies (13 tumors) and identified significant imaging correlations (univariate analysis) for 6 driver genes: EGFR, PDGFRA, PTEN, CDKN2A, RB1, and TP53. Predictive model accuracies (on LOOCV) varied by driver gene of interest. Highest accuracies were observed for PDGFRA (77.1%), EGFR (75%), CDKN2A (87.5%), and RB1 (87.5%), while lowest accuracy was observed in TP53 (37.5%). Models for 4 driver genes (EGFR, RB1, CDKN2A, and PTEN) showed higher accuracy in BAT samples (n = 16) compared with those from ENH segments (n = 32).ConclusionMRI and texture analysis can help characterize regional genetic heterogeneity, which offers potential diagnostic value under the paradigm of individualized oncology.
QuantitativeT2: interactive quantitative T2 MRI witnessed in mouse glioblastoma
Ali, Tonima , Bjarnason, Thorarin A. , Senger, Donna L. , Joseph, Jeffery T., Mitchell, J. Ross , Mitchell, Joseph Ross, Dunn, Jeff F. , Mitchell, Joseph Ross

Journal of Medical Imaging | July 22, 2015 | Volume: 2 | Issue: 03 | Pages: 1

10.1117/1.jmi.2.3.036002 Get It

Texture analysis of images using a two-dimensional fast time-frequency transform
Cheng, Chun Hing , Pradhan, Pyari Mohan , Mitchell, J. Ross , Mitchell, Joseph Ross, Mitchell, Joseph Ross

Journal of Medical Imaging | May 21, 2015 | Volume: 2 | Issue: 2 | Pages: 024504

10.1117/1.jmi.2.2.024504 Get It

Incorporating approximate rotational invariance into two‐dimensional S‐transform
Cheng, Chun Hing , Pradhan, Pyari Mohan , Mitchell, J. Ross

IET Image Processing | April 1, 2015 | Volume: 9 | Issue: 7 | Pages: 535-544

10.1049/iet-ipr.2014.0765 Get It

The discrete two‐dimensional (2D) S‐transform (ST‐2D) is a space‐frequency representation that provides the local spectrum at each pixel in an image. The inherent localisation properties of the ST‐2D make it a preferred candidate for space‐frequency analysis. However, the ST‐2D is sensitive to the image rotation. This limits its use in many image processing applications such as texture analysis. This study describes the rotational sensitivity of the ST‐2D, and explains how this limits its application. To overcome these problems, a novel rotationally invariant S‐transform (RIST) is formulated, and its rotational invariance is investigated. The RIST can provide approximate rotational invariance for magnitudes and complex values over a wide range of rotation angles, but with a trade‐off of higher computation time. The RIST may be useful for many medical, scientific and industrial applications.
Approach for fast time–frequency analysis
Cheng, Chun Hing , Pradhan, Pyari Mohan , Mitchell, J. Ross

IET Signal Processing | October 23, 2013 | Volume: 8 | Issue: 4 | Pages: 360-372

10.1049/iet-spr.2013.0157 Get It

S ‐transform (ST) is a time–frequency representation (TFR) that is popularly used in a variety of applications, but prohibitive in both storage and computation for large time series. This study proposes a one‐dimensional fast time–frequency transform (FTFT‐1D) which generates a highly compressed form of the ST directly, without the need to compute the complete ST matrix initially and compress it subsequently. The compression technique used in the FTFT‐1D helps in storage, transmission and visualisation of the ST. The FTFT‐1D encodes the TFR information uniformly and finds the local spectrum instantaneously and accurately. It is useful for real‐time applications such as monitoring, control and filtering. In addition, the FTFT‐1D is memory efficient, robust and adaptive in nature.