J. Dabas

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Fractional Functional Impulsive Differential Equation with Integral Boundary Condition

Vidushi Gupta, J. Dabas, 2015 .

Existence of Solution for Fractional Stochastic Integro-Differential Equation with Impulsive Effect

J. Dabas, Mohd Nadeem, 2015 .

Existence of the Mild Solutions for Impulsive Fractional Equations with Infinite Delay

Jaydev Dabas, Mukesh Kumar, J. Dabas, 2011 .

Method of Lines to Hyperbolic Integro-Differential Equations in R n

J. Dabas, D. Bahuguna, R. Shukla, 2008 .

Inverse Heat Conduction Problem in Two-Dimensional Anisotropic Medium

J. Dabas, Surbhi Arora, 2019, International Journal of Applied and Computational Mathematics.

RESULTS OF LOCAL AND GLOBAL MILD SOLUTION FOR IMPULSIVE FRACTIONAL DIFFERENTIAL EQUATION WITH STATE DEPENDENT DELAY

G. R. Gautam, J. Dabas, 2014 .

Solvability of Fractional Order Semi-linear Stochastic Impulsive Differential Equation with State-Dependent Delay

J. Dabas, M. Nadeem, 2020, Proceedings of the National Academy of Sciences, India Section A: Physical Sciences.

Functional impulsive differential equation of order α∈(1,2) with nonlocal initial and integral boundary conditions

Vidushi Gupta, J. Dabas, 2017 .

Mild Solution for Nonlocal Fractional Functional Differential Equation with not Instantaneous Impulse

G. R. Gautam, J. Dabas, 2016 .

Mild Solutions for Impulsive Functional Differential Equations of Order $$\alpha \in (1,2)$$

G. R. Gautam, J. Dabas, 2015 .

Existence of mild solutions for impulsive fractional functional integro-differential equations

G. R. Gautam, J. Dabas, 2015 .

Controllability result of impulsive stochastic fractional functional differential equation with infinite delay Research Article

J. Dabas, M. Nadeem, 2014 .

A study on existence of solutions for fractional functional differential equations

G. R. Gautam, J. Dabas, 2018 .

Controllability for a Class of Nonlocal Impulsive Neutral Fractional Functional Differential Equations

G. R. Gautam, J. Dabas, 2015 .

Existence of Mild Solutions for Impulsive Fractional Functional Differential Equations of Order α ∈ (1, 2)

G. R. Gautam, J. Dabas, 2015 .

Existence and uniqueness of mild solution for nonlocal impulsive integro-differential equation with state dependent delay

G. R. Gautam, J. Dabas, Archana Chauhan, 2014 .

Approximate controllability of impulsive fractional evolution equations of order 1

M. T. Mohan, J. Dabas, S. Arora, 2022, Mathematical Methods in the Applied Sciences.

Tikhonov solutions of approximately controllable second-order semilinear control systems

J. Dabas, Soniya Singh, 2022, Rendiconti del Circolo Matematico di Palermo Series 2.

Mild solutions for class of neutral fractional functional differential equations with not instantaneous impulses

Jaydev Dabas, Ganga Ram Gautam, G. R. Gautam, 2015, Appl. Math. Comput..

Existence and uniqueness of mild solution for an impulsive neutral fractional integro-differential equation with infinite delay

Jaydev Dabas, Archana Chauhan, J. Dabas, 2013, Math. Comput. Model..

Approximate controllability of non-instantaneous impulsive fractional evolution equations of order $1<\alpha<2$ with state-dependent delay in Banach spaces

Manil T. Mohan, S. Arora, J. Dabas, 2021, 2106.15122.

Ju n 20 21 APPROXIMATE CONTROLLABILITY OF NON-INSTANTANEOUS IMPULSIVE FRACTIONAL EVOLUTION EQUATIONS OF ORDER 1 < α < 2 WITH STATE-DEPENDENT DELAY IN BANACH SPACES

M. T. Mohan, J. Dabas, S. Arora, 2021 .

Local and global existence of mild solution to an impulsive fractional functional integro-differential equation with nonlocal condition

Jaydev Dabas, Archana Chauhan, J. Dabas, 2014, Commun. Nonlinear Sci. Numer. Simul..

Finite-Approximate Controllability of Impulsive Fractional Functional Evolution Equations of Order $$1<\alpha <2$$

M. T. Mohan, J. Dabas, S. Arora, 2023, Journal of Optimization Theory and Applications.

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M. T. Mohan, J. Dabas, S. Arora, 2023, Journal of Optimization Theory and Applications.

Approximate controllability of fractional order non-instantaneous impulsive functional evolution equations with state-dependent delay in Banach spaces

M. T. Mohan, J. Dabas, S. Arora, 2021, IMA J. Math. Control. Inf..

On the concept of solutions for fuzzy fractional initial value problem

G. R. Gautam, I. Podlubny, J. Dabas, 2022 .

Total Controllability of nonlocal semilinear functional evolution equations with non-instantaneous impulses

S. Arora, J. Dabas, J. Kumar, 2022, 2201.00506.

Approximate controllability of semilinear impulsive functional differential systems with non-local conditions

Jaydev Dabas, Soniya Singh, Manil T. Mohan, 2020, IMA J. Math. Control. Inf..

Existence result of fractional functional integro-differential equation with not instantaneous impulse

G. R. Gautam, J. Dabas, 2014 .

Modified method of fundamental solutions for steady state heat conduction equation in anisotropic medium

J. Dabas, Surbhi Arora, 2021, International Journal for Computational Methods in Engineering Science and Mechanics.

Nonlinear fractional boundary value problem with not instantaneous impulse

J. Dabas, V. Gupta, 2017 .

Existence and approximate controllability of non-autonomous functional impulsive evolution inclusions in Banach spaces

Jaydev Dabas, Manil T. Mohan, Sumit Arora, 2020, Journal of Differential Equations.

Approximate controllability of second order impulsive systems with state-dependent delay in Banach spaces

M. T. Mohan, J. Dabas, Soniya Singh, 2020, Evolution Equations & Control Theory.

Existence and Uniqueness of a Solution to a Semilinear Partial Delay Differential Equation with an Integral Condition

J. Dabas, D. Bahuguna, 2008 .

Existence and uniqueness of mild solution for an impulsive neutral fractional integro-differential equation with infinite delay

J. Dabas, A. Chauhan, 2013, Math. Comput. Model..

Approximate controllability of the non-autonomous impulsive evolution equation with state-dependent delay in Banach spaces

Manil T. Mohan, S. Arora, J. Dabas, 2021 .

Existence results of solutions for impulsive fractional differential equations

Michal Feckan, J. Dabas, V. Gupta, 2018 .

Positive solutions for fractional integro-boundary value problem of order (1,2) on an unbounded domain

J. Dabas, V. Gupta, 2019, Differential Equations & Applications.