Office Hours

  • MWF 1:00 - 2:00 pm or by appointment
 

interests

 

Benjamin Esham

Associate Professor of

Mathematics

South 330B
1 College Circle
Geneseo, NY 14454
585-245-5478
esham@geneseo.edu

Benjamin Esham has been a member of the Geneseo faculty since 1989.

Faculty Information

Education

  • B.A., B.S., M.A., Ph.D., University of Delaware

Research Interests

Differential Equations and Numerical Analysis

Publications and Professional Activities

  • B.F. Esham, Jr. and Richard J. Weinacht, Limitations of the Coupled/Quasi-Static Approximation in Multi-Dimensional Linear Thermoelasticity, Applicable Analysis, 1999, Vol. 73(1-2), pp.77-87.
  • R.J. Weinacht and B.F. Esham, Jr., Energy Estimates in Thermoelasticity (259-268), in Non-linear Problems in Applied Mathematics (in honor of Ivar Stakgold on his 70th Birthday), Edited by T.S. Angell, L. Pamela Cook, R.E. Kleinman and W.E. Olmstead, SIAM, Philadelphia, 1996.
  • Benjamin F. Esham, Jr., A Singularly Perturbed Second Order Evolution Equation with Nonlocal Nonlinearity, Numerical Functional Analysis and Optimization, 1987, Vol 9, pp. 969-986.
  • Esham, Benjamin F., Jr. and Yanik, Elizabeth Greenwell, Galerkin Methods for a Singularly Perturbed Hyperbolic Problem with Nonlocal Nonlinearity. Comput. Math. Appl. 22 (1991), no. 2, pp. 1–22.
  • Esham, B. F. and Weinacht, R. J., Singular Perturbations and the Coupled/quasi-static Approximation in Linear Thermoelasticity. SIAM J. Math. Anal. 25 (1994), no. 6, 1521–1536
  • Esham, B. F., Jr. and Weinacht, R. J., Boundary Conditions for Viscoelastic Flows. Rend. Mat. Appl. (7) 10 (1990), no. 3, 623–632.
  • Esham, Benjamin F., Jr., A Hyperbolic Singular Perturbation of Burgers' Equation, Math. Methods Appl. Sci. 12 (1990), no. 1, 77–90.
  • Esham, Benjamin F., Jr. and Weinacht, Richard J., Hyperbolic-Parabolic Singular Perturbations for Quasilinear Equations. SIAM J. Math. Anal. 20 (1989), no. 6, 1344–1365.
  • Esham, B. F., Jr. and Weinacht, R. J., Hyperbolic-Parabolic Singular Perturbations for Scalar Nonlinearities. Appl. Anal. 29 (1988), no. 1-2, 19–44.
  • Esham, Benjamin F., Jr. Asymptotics and an asymptotic Galerkin method for hyperbolic-parabolic singular perturbation problems. SIAM J. Math. Anal. 18 (1987), no. 3, 762–776.
Spring 2016 Classes

MATH 221:
R/Calculus I

    Topics studied are limits and continuity; derivatives and antiderivatives of the algebraic and trigonometric functions; the definite integral; and the fundamental theorem of the calculus. Prerequisit
    es: MATH 112 or Precalculus with trigonometry or the equivalent. Offered every semester
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MATH 230:
Programming&MathProblemSolving

    This course serves as an introductory programming course for Mathematics majors. Basic programming techniques for solving problems typically encountered by mathematicians will be developed. The cour
    se covers basic procedural techniques such as algorithms, variables, input/output, data types, selection, iteration, functions and graphing. Good programming and commenting practices will be emphasized. The programming language for the course will be a mathematical programming language such as Matlab. Restricted to Math majors only. Corequisite/Prequisite: MATH 222. Offered every semester
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MATH 326:
Differential Equations

    A study of the methods of solving ordinary differential equations, and some of the applications of these equations in the physical sciences and geometry. Prerequisites: MATH 223. Corequisites: MATH 2
    33 or PHYS 228. Offered every semester
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