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Edward C. Waymire

Affiliations: 
Oregon State University, Corvallis, OR 
Area:
Mathematics
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"Edward Waymire"
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John C. Orum grad student 2004 Oregon State
Uran Chu grad student 2013 Oregon State
Torrey Johnson grad student 2013 Oregon State

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Publications

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Bokil VA, Gibson NL, Nguyen SL, et al. (2020) An Euler–Maruyama method for diffusion equations with discontinuous coefficients and a family of interface conditions Journal of Computational and Applied Mathematics. 368: 112545
Dascaliuc R, Thomann EA, Waymire EC. (2019) Stochastic explosion and non-uniqueness for α-Riccati equation Journal of Mathematical Analysis and Applications. 476: 53-85
Peckham SD, Waymire EC, De Leenheer P. (2018) Critical thresholds for eventual extinction in randomly disturbed population growth models. Journal of Mathematical Biology
Dascaliuc R, Michalowski N, Thomann E, et al. (2015) Symmetry breaking and uniqueness for the incompressible Navier-Stokes equations. Chaos (Woodbury, N.Y.). 25: 075402
Appuhamillage TA, Bokil VA, Thomann EA, et al. (2014) Skew Disperson and Continuity of Local Time Journal of Statistical Physics. 156: 384-394
Ramirez JM, Thomann EA, Waymire EC. (2013) Advection-dispersion across interfaces Statistical Science. 28: 487-509
Johnson T, Waymire EC. (2011) Tree polymers in the infinite volume limit at critical strong disorder Journal of Applied Probability. 48: 885-891
Ramirez JM, Thomann EA, Waymire EC, et al. (2008) A note on the theoretical foundations of particle tracking methods in heterogeneous porous media Water Resources Research. 44
Chen L, Guenther RB, Kim SC, et al. (2008) A rate of convergence for the LANS α regularization of Navier-Stokes equations Journal of Mathematical Analysis and Applications. 348: 637-649
Ramirez JM, Thomann EA, Waymire EC, et al. (2006) A generalized Taylor-Aris formula and skew diffusion Multiscale Modeling and Simulation. 5: 786-801
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