К. R. Schneider

East Carolina University — United States

Mathematics · Physical Sciences

21h-index1.6kcitations226works1.52yr avg
OpenAlex↗Google Scholar↗Lab page↗

Accepting Students?

No reports yet. Know if this professor is taking students?

Research Topics

Differential Equations and Numerical Methods(59), Nonlinear Dynamics and Pattern Formation(36), Quantum chaos and dynamical systems(32), Advanced Differential Equations and Dynamical Systems(29), Advanced Fiber Laser Technologies(28)

Publications226 total

Association Between Sleep, Beliefs About Sleep, and Executive Functioning in a College Student Sample: The Moderating Role of Dysfunctional Beliefs
Healthcare·2025Open Access
On the Existence and Asymptotic Stability of Two-Dimensional Periodic Solutions with an Internal Transition Layer in a Problem with a Finite Advection
Russian Journal of Mathematical Physics·2024· 3 cited
Nonsmooth regular perturbations of singularly perturbed problems
Journal of Differential Equations·2023· 2 cited
Global algebraic Poincaré–Bendixson annulus for the Rayleigh equation
Electronic journal of qualitative theory of differential equations·2023· 2 citedOpen Access
Global Algebraic Poincaré–Bendixson Annulus for the van der Pol System
Differential Equations·2022· 3 cited
The Rising Plate Meter: Is it really effective in ON pastures?
Rural Review Ontario Rural Planning Development and Policy·2022Open Access
THE POINT CHARGE OSCILLATOR: QUALITATIVE AND ANALYTICAL INVESTIGATIONS
Mathematical Modelling and Analysis·2019Open Access
Erratum to “Harmonic balancing approach to nonlinear oscillations of a punctual charge in the electric field of charged ring” [Phys. Lett. A 373 (7) (2009) 735–740]
Physics Letters A·2019
Existence, Asymptotics, Stability and Region of Attraction of a Periodic Boundary Layer Solution in Case of a Double Root of the Degenerate Equation
Computational Mathematics and Mathematical Physics·2018· 3 cited
New approach to study the van der Pol equation for large damping
Electronic journal of qualitative theory of differential equations·2018· 4 citedOpen Access
Asymptotics, Stability, and Region of Attraction of Periodic Solution to a Singularly Perturbed Parabolic Problem with Double Root of a Degenerate Equation
Automatic Control and Computer Sciences·2017· 2 cited
An Implicit Function Theorem and Applications to Nonsmooth Boundary Layers
Springer proceedings in mathematics & statistics·2017· 4 cited
Study of the Bifurcation of a Multiple Limit Cycle of the Second Kind by Means of a Dulac–Cherkas Function: A Case Study
International Journal of Bifurcation and Chaos·2016· 2 cited
Analytic-Numerical Approach to Solving Singularly Perturbed Parabolic Equations with the Use of Dynamic Adapted Meshes
Modeling and Analysis of Information Systems·2016· 16 citedOpen Access
Асимптотика, устойчивость и область притяжения периодического решения сингулярно возмущённой параболической задачи с двукратным корнем вырожденного уравнения // Asymptotics, Stability and Region of Attraction of a Periodic Solution to a Singularly Perturbed Parabolic Problem in Case of a Multiple Root of the Degenerate Equation
2016
Construction of generalized pendulum equations with prescribed maximum number of limit cycles of the second kind
Weierstraß-Institut für Angewandte Analysis und Stochastik·2016· 1 citedOpen Access
Asymptotics, Stability and Region of Attraction of a Periodic Solution to a Singularly Perturbed Parabolic Problem in Case of a Multiple Root of the Degenerate Equation
Modeling and Analysis of Information Systems·2016· 4 citedOpen Access
Study of the bifurcation of a multiple limit cycle of the second kind by means of a Dulac--Cherkas function: A case study
Weierstraß-Institut für Angewandte Analysis und Stochastik·2016· 1 citedOpen Access
Existence and stability of interior and boundary layers in some new classes of singularly perturbed reaction-advection-diffusion equations
2015
Periodic Solutions with a Boundary Layer of Reaction–Diffusion Equations with Singularly Perturbed Neumann Boundary Conditions
International Journal of Bifurcation and Chaos·2014· 14 cited
page 1 of 12Next →

Frequent Co-authors

S. Schiller(9), Н. Н. Нефедов(8), Lutz Recke(7), В. Ф. Бутузов(7), J. Mlynek(5), J. Mlynek(5), R. Bruckmeier(4), Jan Sieber(3), Н. Н. Нефедов(3), Marieluise Lang(2), H. Hansen(2), S. Schiller(2), Mindaugas Radziunas(2), Jens Brandt(2), Vladimir Sobolev(2), Vasile Tronciu(2), Manfred Schalke(2), Дмитрий Рачинский(2), Bernd Krauskopf(1), Sebastian Wieczorek(1)