Comments on `Uniqueness in elastodynamics for systems with nonlocal impedance boundary conditions'

被引：0

|

作者：

McCoy, John J.

机构：

来源：

| 1996年 / 100期

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

收藏

相关论文

共 50 条

[21] On a class of nonlinear hyperbolic systems with nonlocal boundary conditions
Luca, R
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2001, 256 (02) : 375 - 404
[22] Optimal Control of Impulsive Systems with Nonlocal Boundary Conditions
Sharifov, Ya. A.
RUSSIAN MATHEMATICS, 2013, 57 (02) : 65 - 72
[23] NONLINEAR HYPERBOLIC SYSTEMS WITH NONLOCAL BOUNDARY-CONDITIONS
SINESTRARI, E
WEBB, GF
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 1987, 121 (02) : 449 - 464
[24] NONLOCAL SYSTEMS OF BVPS WITH ASYMPTOTICALLY SUBLINEAR BOUNDARY CONDITIONS
Goodrich, Christopher S.
APPLICABLE ANALYSIS AND DISCRETE MATHEMATICS, 2012, 6 (02) : 174 - 193
[25] EXISTENCE AND UNIQUENESS RESULTS FOR A CLASS OF NONLINEAR FRACTIONAL DIFFERENTIAL EQUATIONS WITH NONLOCAL BOUNDARY CONDITIONS
Derbazi, Choukri
Hammouche, Hadda
JORDAN JOURNAL OF MATHEMATICS AND STATISTICS, 2020, 13 (03): : 341 - 361
[26] EXISTENCE AND UNIQUENESS RESULTS FOR A CLASS OF NONLINEAR FRACTIONAL DIFFERENTIAL EQUATIONS WITH NONLOCAL BOUNDARY CONDITIONS
Derbazi, Choukri
Hammouche, Hadda
JORDAN JOURNAL OF MATHEMATICS AND STATISTICS, 2021, 14 (01): : 141 - 162
[27] A UNIQUENESS THEOREM FOR DISPLACEMENT BOUNDARY-VALUE PROBLEM OF LINEAR ELASTODYNAMICS
GURTIN, ME
TOUPIN, RA
QUARTERLY OF APPLIED MATHEMATICS, 1965, 23 (01) : 79 - &
[28] Local uniqueness of the density from partial boundary data for isotropic elastodynamics
Bhattacharyya, Sombuddha
INVERSE PROBLEMS, 2018, 34 (12)
[29] Existence and Uniqueness of Solutions for a Boundary Value Problem of Fractional Type with Nonlocal Integral Boundary Conditions in Holder Spaces
Cabrera, I.
Harjani, J.
Sadarangani, K.
MEDITERRANEAN JOURNAL OF MATHEMATICS, 2018, 15 (03)
[30] First order systems of odes with nonlinear nonlocal boundary conditions
Kossowski, Igor
Przeradzki, Bogdan
ELECTRONIC JOURNAL OF QUALITATIVE THEORY OF DIFFERENTIAL EQUATIONS, 2015, (73) : 1 - 10

← 1 2 3 4 5 →