A survey of the spectral and differential geometric aspects of the generalized de Rham-Hodge theory related with Delsarte transmutation operators in multidimension and applications to spectral and soliton problems. I.
A survey of the spectral and differential geometric aspects of the generalized De Rham-Hodge theory related with Delsarte transmutation operators in multidimension and applications to spectral and soliton problems. II.
A survey on homoclinic and heterocolinic orbits.
A survey on nonlocal boundary value problems.
A survey on oscillation of impulsive ordinary differential equations.
A survey on semilinear differential equations and inclusions involving Riemann-Liouville fractional derivative.
A survey on the oscillation of solutions of first order linear differential equations with deviating arguments.
A symmetric solution of a multipoint boundary value problem at resonance.
A system of abstract measure delay differential equations.
A system of coupled oscillators with magnetic terms: symmetries and integrals of motion.
A system of non-linear functional differential equations arising in an equilibrium model of an economy with borrowing constraints
A Taylor Series Method for the Numerical Solution of Two-Point Boundary Value Problems.
A Team Approach to Undergraduate Research in Biomathematics: Balance Control
The question, how does an organism maintain balance? provides a unifying theme to introduce undergraduate students to the use of mathematics and modeling techniques in biological research. The availability of inexpensive high speed motion capture cameras makes it possible to collect the precise and reliable data that facilitates the development of relevant mathematical models. An in–house laboratory component ensures that students have the opportunity...
A theorem about Carathéodory's superposition
A Theorem on Average Liapunov Functions.
A theorem on continuous dependence on a parameter
A Theorem On Fixed Points In Locally Convex Spaces
A Theorem on Non-Associative Algebras and its Application to Differential Equations.
A theorem on the structural stability of non-autonomous differential equations
A theory of linear differential equations with fractional derivatives