The PDF file you selected should load here if your Web browser has a PDF reader plug-in installed (for example, a recent version of Adobe Acrobat Reader).

Alternatively, you can also download the PDF file directly to your computer, from where it can be opened using a PDF reader. To download the PDF, click the Download link below.

If you would like more information about how to print, save, and work with PDFs, Highwire Press provides a helpful Frequently Asked Questions about PDFs.

Download this PDF file Fullscreen Fullscreen Off

References

  1. Appleby, J.A.D. and Reynolds, D.W. (2002), Subexponential solutions of linear Volterra integro-differential equations and transient renewal equations. Proc. Roy. Soc. Edinburgh. Sect. A 132, 521-543. Math. Review number not yet available.
  2. Berger M.A. and Mizel, V.J. (1980), Volterra equations with Ito integrals I. Journal of Integral Equations, 2(3), 187-245. Math. Review 82e:60100b
  3. Chan, T. (1989), On multi-dimensional annealing problems. Math. Proc. Cambridge Philos. Soc., 105(1), 177-184. Math. Review 90e:60070
  4. Chan, T. and Williams, D. (1989), An ``excursion'' approach to an annealing problem. Math. Proc. Cambridge Philos. Soc., 105(1), 169-176. Math. Review 90e:60069
  5. Driver, R.D. (1962), Existence and stability of solutions of a delay differential system. Arch. Rational Mech. Anal., 10, 401-426. Math. Review 25 #5260
  6. Karatzas, I. and Shreve S.E. (1991), Brownian Motion and Stochastic Calculus, Second edition. Graduate Texts in Mathematics, 113. Springer-Verlag, New York. Math. Review 92h:60127
  7. Küchler, U. and Mensch, S. (1992), Langevin's stochastic differential equation extended by a time-delay term. Stochastics Stochastics Rep., 40(1-2), 23-42. Math. Review 95c:60051
  8. Mao, X. (2001), Almost sure exponential stability of delay equations with damped stochastic perturbation. Stochastic Analysis and Applications, 19(1), 67-84. Math. Review 2002c:60100
  9. Mao, X and Liao, X. (1996) Almost sure exponential stability of neutral differential difference equations with damped stochastic perturbations. Electronic Journal of Probability, 1(8), 16pp (electronic). Math. Review 97d:60100
  10. Miller, R.K. (1971) Asymptotic stability properties of linear Volterra integrodifferential equations. Journal of Differential Equations,10, 485-506. Math. Review 44 #7243
  11. Mohammed, S.-E.A. (1984) Stochastic Functional Differential Equations. Research Notes in Mathematics, 99. Pitman, London. Math. Review 86j:60151
  12. Mohammed, S.-E.A. and Scheutzow, M.K.R. (1990) Lyapunov exponents and stationary solutions for affine stochastic delay differential delay equations. Stochastics and Stochastics Reports, 29(2), 259-283. Math. Review 92a:60148
  13. Murakami, S. (1990) Exponential stability for fundamental solutions of some linear functional differential equations. In T. Yoshizawa and J. Kato, editors, Proceedings of the international symposium: Functional differential equations, pages 259-263. World Scientific, Singapore. Math. Review number not available
  14. Murakami, S. (1991) Exponential asymptotic stability of scalar linear Volterra equations. Differential Integral Equations, 4(3), 519-525. Math. Review 92a:45007


Creative Commons License
This work is licensed under a Creative Commons Attribution 3.0 License.