In this paper we consider the nonlinear third-order quasi-linear differential equation and obtain some simple conditions for the existence of a periodic solution for it. In so doing we use the implicit function theorem to prove a theorem about the existence of periodic solutions and consider one ex
The Quasi-Sure Uniqueness of Solutions for Differential Equations on Wiener Space
β Scribed by Yong Sik Yun
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 88 KB
- Volume
- 237
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
A question of the existence of fiolutions of boundary-value problems for differential equations with parameter was considered by many authors, see [1]-[3] and [5]-[9]. The analogous problems for differential equations with a deviated argument was discussed in [8] and [3]. The purpose of this paper
The real special linear group of degree n naturally acts on the vector space of n Γ n real symmetric matrices. How to determine invariant hyperfunction solutions of invariant linear differential equations with polynomial coefficients on the vector space of n Γ n real symmetric matrices is discussed
## Abstract We prove the uniqueness of weak solutions of the 3βD timeβdependent GinzburgβLandau equations for superβconductivity with initial data (__Ο__~0~, __A__~0~)β __L__^2^ under the hypothesis that (__Ο__, __A__) β __L__^__s__^(0, __T__; __L__^__r__,β^) Γ$ L^{\bar s} $(0, __T__;$ L^{\bar r,