On a coupled Caputo conformable system of pantograph problems
Sabri T. M. Thabet, Sina Etemad, Shahram Rezapour
Abstract
Our fundamental purpose in the present manuscript is to explore existence and uniqueness criteria for a new coupled Caputo conformable system of pantograph problems in which for the first time, the given boundary conditions are formulated in the Riemann-Liouville conformable framework. To reach the mentioned aims, we utilize different analytical techniques in which some fixed point results play a vital role. In the final part, a simulative example is designed to cover the applicability aspects of theoretical findings available in this research manuscript from a numerical point of view.
Topics & Concepts
Conformable matrixPantographUniquenessMathematicsPoint (geometry)Cover (algebra)Applied mathematicsRiemann surfaceUniqueness theorem for Poisson's equationBoundary value problemCalculus (dental)Mathematical analysisEngineeringMechanical engineeringGeometryPhysicsQuantum mechanicsDentistryMedicineNonlinear Differential Equations AnalysisContact Mechanics and Variational InequalitiesBrake Systems and Friction Analysis