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On stability of non-linear systems of differential equations
Colloquium Mathematicum
◽
10.4064/cm-2-1-40-45
◽
1949
◽
Vol 2
(1)
◽
pp. 40-45
◽
Cited By ~ 5
Author(s):
Norman Levinson
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Related Documents
Cited By
References
On Stability of Non-Linear Systems of Differential Equations
Selected Papers of Norman Levinson Volume 1
◽
10.1007/978-1-4612-5341-9_6
◽
1998
◽
pp. 51-57
Author(s):
Norman Levinson
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Singular Perturbations of Non-linear Systems of Differential Equations and an Associated Boundary Layer Equation
Selected Papers of Norman Levinson
◽
10.1007/978-1-4612-5332-7_32
◽
1998
◽
pp. 333-356
Author(s):
J. J. Levin
◽
Norman Levinson
Keyword(s):
Boundary Layer
◽
Differential Equations
◽
Linear Systems
◽
Singular Perturbations
◽
Boundary Layer Equation
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Uniform stability of perturbed non-linear systems of differential equations with time delay
Boletim da Sociedade Brasileira de Matemática
◽
10.1007/bf02584673
◽
1982
◽
Vol 13
(2)
◽
pp. 23-34
◽
Cited By ~ 1
Author(s):
Decio Botura Filho
◽
Natalino Adelmo Molfetta
Keyword(s):
Time Delay
◽
Differential Equations
◽
Linear Systems
◽
Uniform Stability
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Perturbations of Discontinuous Solutions of Non-Linear Systems of Differential Equations
Proceedings of the National Academy of Sciences
◽
10.1073/pnas.33.7.214
◽
1947
◽
Vol 33
(7)
◽
pp. 214-218
◽
Cited By ~ 9
Author(s):
N. Levinson
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Discontinuous Solutions
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Stability in the large of certain non-linear systems of differential equations of order three
Annales Polonici Mathematici
◽
10.4064/ap-25-3-241-247
◽
1972
◽
Vol 25
(3)
◽
pp. 241-247
◽
Cited By ~ 1
Author(s):
Stanisław Kasprzyk
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Perturbations of discontinuous solutions of non-linear systems of differential equations
Acta Mathematica
◽
10.1007/bf02398275
◽
1950
◽
Vol 82
(0)
◽
pp. 71-106
◽
Cited By ~ 52
Author(s):
Norman Levinson
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Discontinuous Solutions
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Singular Perturbations of Non-Linear Systems of Differential Equations and an Associated Boundary Layer Equation
Selected Papers of Norman Levinson Volume 1
◽
10.1007/978-1-4612-5341-9_32
◽
1998
◽
pp. 333-356
Author(s):
J. J. Levin
◽
Norman Levinson
Keyword(s):
Boundary Layer
◽
Differential Equations
◽
Linear Systems
◽
Singular Perturbations
◽
Boundary Layer Equation
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
On oscillations of autonomous non-linear systems of differential equations
Czechoslovak Mathematical Journal
◽
10.21136/cmj.1955.100168
◽
1955
◽
Vol 05
(4)
◽
pp. 517-531
Author(s):
Jaroslav Kurzweil
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
On Stability of Non-Linear Systems of Differential Equations
Selected Papers of Norman Levinson
◽
10.1007/978-1-4612-5332-7_6
◽
1998
◽
pp. 51-57
Author(s):
Norman Levinson
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
Perturbations of discontinuous solutions of non-Linear systems of differential equations
Selected Papers of Norman Levinson
◽
10.1007/978-1-4612-5332-7_30
◽
1998
◽
pp. 288-324
Author(s):
Norman Levinson
Keyword(s):
Differential Equations
◽
Linear Systems
◽
Discontinuous Solutions
◽
Systems Of Differential Equations
◽
Non Linear
◽
Non Linear Systems
Download Full-text
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