[1] W. T. Ang, A method of solution for the one-dimensional heat
equation subject to nonlocal conditions, Southeast Asian Bulletin of
Mathematics 26 (2002), 185-191.
[2] W. A. Day, Extension of a property of the heat equation to linear
thermoelasticity and other theories, Quart. Appl. Math. 40 (1982),
319-330.
[3] W. A. Day, A decreasing property of solutions of parabolic
equations with applications to thermoelasticity, Quart. Appl. Math. 41
(1983), 468-475.
[4] G. Ekolin, Finite difference methods for a nonlocal boundary value
problem for the heat equation, BIT 31 (1991), 245-261.
[5] G. Fairweather and J. C. López-Marcos, Galerkin methods for a
semilinear parabolic problem with nonlocal boundary conditions, Adv.
Comput. Math. 6 (1996), 243-262.
[6] A. Friedman, Monotonic decay of solutions of parabolic equations
with nonlocal boundary conditions, Quart. Appl. Math. 44 (1986),
401-407.
[7] M. Javidi, The MOL solution for the one-dimensional heat equation
subject to nonlocal conditions, International Mathematical Forum 12
(2006), 597-602.
[8] B. Kawohl, Remark on a paper by W. A. Day on a maximum principle
under nonlocal boundary conditions, Quart. Appl. Math. 44 (1987),
751-752.
[9] K. W. Morton and D. F. Mayers, Numerical Solution of Partial
Differential Equations, Cambridge University Press, Cambridge,
1994.
[10] Lihua Mu and Hong Du, The solution of a parabolic differential
equation with non-local boundary conditions in the reproducing kernel
space, Applied Mathematics and Computation 202(2) (2008), 708-714.
[11] Zhi-Zhong Sun, A high-order difference scheme for a nonlocal
boundary-value problem for the heat equation, Computational Methods in
Applied Mathematics 1(4) (2001), 398-414.