Pages that link to "Item:Q731528"

The following pages link to Covering mappings and their applications to differential equations unsolved for the derivative (Q731528):

Displaying 39 items.

• On covering of linear operators on polyhedral sets (Q327966) (← links)
• On the continuity of inverse mappings for Lipschitz perturbations of covering mappings (Q328735) (← links)
• Covering maps of spaces of compact subsets (Q351651) (← links)
• Covering mappings in a product of metric spaces and boundary value problems for differential equations unsolved for the derivative (Q362467) (← links)
• On the well-posedness of differential equations unsolved for the derivative (Q416800) (← links)
• A metric version of Milyutin theorem (Q452268) (← links)
• On covering properties in variational analysis and optimization (Q494864) (← links)
• Algorithm for computing the covering constant of a linear operator on a cone (Q519659) (← links)
• Perturbations of vectorial coverings and systems of equations in metric spaces (Q530271) (← links)
• Covering mappings and well-posedness of nonlinear Volterra equations (Q654045) (← links)
• Coincidence points of mappings in vector metric spaces with applications to differential equations and control systems (Q1701800) (← links)
• On preservation of common fixed points and coincidences under a homotopy of mapping families of ordered sets (Q1730413) (← links)
• The fixed points of contractions of \(f\)-quasimetric spaces (Q1731398) (← links)
• On positivity conditions for the Cauchy function of functional-differential equations (Q1735123) (← links)
• On the stability of fixed points and coincidence points of mappings in the generalized Kantorovich's theorem (Q1985668) (← links)
• On implicit differential inclusions generated by orderly covering mappings (Q2002526) (← links)
• Equilibrium in market models described by differential equations (Q2094833) (← links)
• A method for studying integral equations by using a covering set of the Nemytskii operator in spaces of measurable functions (Q2117976) (← links)
• Coincidence points and generalized coincidence points of two set-valued mappings (Q2185568) (← links)
• Functional and differential inequalities and their applications to control problems (Q2215251) (← links)
• Applications of covering mappings in the theory of implicit differential equations (Q2240155) (← links)
• Application of methods of ordinary differential equations to global inverse function theorems (Q2313372) (← links)
• Kantorovich's fixed point theorem in metric spaces and coincidence points (Q2317214) (← links)
• On controlling objects whose motion is defined by implicit nonlinear differential equations (Q2356131) (← links)
• On coincidence points for vector mappings (Q2364398) (← links)
• Variational Principles in Analysis and Existence of Minimizers for Functions on Metric Spaces (Q4634095) (← links)
• On covering mappings in generalized metric spaces in studying implicit differential equations (Q4987242) (← links)
• (Q5012396) (← links)
• Some questions of the analysis of mappings of metric and partially ordered spaces (Q5012434) (← links)
• Antiperiodic boundary value problem for an implicit ordinary differential equation (Q5053760) (← links)
• On the Cauchy problem for implicit differential equations of higher orders (Q5092859) (← links)
• One method for investigating the solvability of boundary value problems for an implicit differential equation (Q5092867) (← links)
• Inclusions with mappings acting from a metric space to a space with distance (Q5097698) (← links)
• (Q5110186) (← links)
• On the continuous dependence on the parameter of the set of solutions of the operator equation (Q5134255) (← links)
• On the solvability of implicit differential inclusions (Q5175333) (← links)
• On a control problem for a system of implicit differential equations (Q6148144) (← links)
• On operator inclusions in spaces with vector-valued metrics (Q6194919) (← links)
• On estimates of solutions of boundary-value problems for implicit differential equations with deviating argument (Q6588106) (← links)