TO
| Author | Title | Subject | Date | Publication Type | ||
|---|---|---|---|---|---|---|
| 51 |
 |
Chan, Julian | Integer torsion in local cohomology, and questions on tight closure theory | Integer torsion; Cohomology; Tight closure theory; Grothendieck's theory; Local cohomology; F-injectivity; Frobenius action | 2011-05 | dissertation |
| 52 |
 |
Bardsley, Patrick | Intensity-only imaging with waves, restarted inverse born series, and analysis of coarsening in polycrystalline materials | gradient flow; grain growth; imaging; Intensity-only; polycrystalline; waves | 2016 | dissertation |
| 53 |
 |
Rice, Gregory | Invariance principles in functional time series analysis with applications | Analysis of Variance; Functional Data; Time Series; Weak convergence | 2015-05 | dissertation |
| 54 |
 |
Khader, Karim | Laplace's equation, the nonlinear Poisson equation and the effects of Gaussian white noise on the boundary | Laplace's equation; Poisson equation; Gaussian white noise | 2010-05 | dissertation |
| 55 |
 |
Knaeble, Brian | Learning statistics in the computer lab | Learning; Computer lab | 2012-08 | dissertation |
| 56 |
 |
Fu, Erjuan | Lefschetz pencils and nets for hyperplance sections of a complex projective surface | 2019 | dissertation | |
| 57 |
 |
Schoening, Anna | Limit theorems for random walk in a mixing random environment | Probability; Random walk in random environment | 2012-08 | dissertation |
| 58 |
 |
Reeder, Ron | Limit theorems in functional data analysis with applications | Asymptotics; Functional data analysis; Polynomial regression; Principal component analysis; Limit theorems (Probability theory) | 2011-12 | dissertation |
| 59 |
 |
Algom-Kfir, Yael | Lipschitz metric on outer space | Geometry; Outer Space; Lipschitz metric; Asymmetry theorem; Contracting geodesics theorem | 2010-05 | dissertation |
| 60 |
 |
Kenkel, Jennifer | Local cohomology of thickenings | 2019 | dissertation | |
| 61 |
 |
Kitchen, Sarah Noelle | Localization of cohomologically induced modules to partial flag varieties | Localization; Cohomologically induced modules; Partial flag varieties; Cohomological induction; Lie groups | 2010-05 | dissertation |
| 62 |
 |
Egbert, Paul Andrew | Log minimal models for arithmetic threefolds | Kawamata log-terminal; Dedekind domain | 2016 | dissertation |
| 63 |
 |
Wei, Chuanhao | Logarithmic kodaira dimension and zeros of holomorphic Log-One-Forms | Mathematics | 2018 | dissertation |
| 64 |
 |
Moore, James R. | Mathematical modeling of autoimmune disease | Autoimmunity; Dendritic cells; Regulatory T-cells; T-cells; Type 1 diabetes | 2015-05 | dissertation |
| 65 |
 |
Miller, Anna K. | Mathematical modeling of epithelial cell division: evaluating the effects of human papillomavirus infection | Virology; Cellular biology; Mathematical models; Human papillomavirus; Cell division | 2018 | dissertation |
| 66 |
 |
Zapata-Allegro, Cheryl L. | Mathematical modeling of fibrin gelation dynamics and structure formation under flow | Applied mathematics | 2018 | dissertation |
| 67 |
 |
Zinn-Bjorkman, Leif | Mathematical models for development of the zebrafish lateral line | 2018 | dissertation | |
| 68 |
 |
Xu, Bin | Mathematical models of cell polarization | 2017 | dissertation | |
| 69 |
 |
Childs, Parker L. | Mathematical models of chemical reactions: discrepancies between markov chains and mass action kinetics | Chemical; Flagellar Motor; Master Equation; Stochastic | 2017 | dissertation |
| 70 |
 |
Shtylla, Blerta | Mathematical models of chromosome motility during mitosis | Chromosome movement; Jump-diffusion; Mitosis; Molecular motors | 2011-08 | dissertation |
| 71 |
 |
Huynh, Giao T. | Mathematical models of epstein-barr virus infection and associated diseases | Epstein-Barr virus; Infectious mononucleosis; Mathematical models; Viral dynamics; Viral entry; Virus-induced cancer | 2010-08 | dissertation |
| 72 |
 |
Bannish, Brittany E. | Mathematical models of fibrinolysis | Enzymatic degradation; Fibrinolysis; Lysis front; Mathematical model; Multiscale | 2012-08 | dissertation |
| 73 |
 |
Graham, Erica J. | Mathematical models of mechanisms underlying long-term type 2 diabetes progression | Beta-cell dysfunction; Insulin resistance; Mathematical biology; Mathematical modeling; Mathematical physiology; Type 2 diabetes | 2012-08 | dissertation |
| 74 |
 |
Davis, Courtney L | Mathematical models of memory T-cell compartment size and repertoire dynamics | Active attrition; Immunology; Lymphopenic proliferation; Mathematical biology; Memory T-cell; Repertoire | 2010 | dissertation |
| 75 |
 |
Karamched, Bhargav | Mathematical models of motor-based intracellular transport | Adiabatic Approximation; Advection-Diffusion Equation; Axonal Transport; Length Control; Molecular Motors; Vesicular Delivery | 2017 | dissertation |