Analytic resolvent semilinear integro‐differential systems: Existence and optimal control

Article Properties
  • Language
    English
  • DOI (url)
    10.1002/mma.8828
  • Publication Date
    2022/10/28
  • Journal
    Mathematical Methods in the Applied Sciences
  • Indian UGC (journal)
  • Refrences
    55
  • Citations
    1
  • Rohit Patel Department of Mathematics Government P.G. College Bisalpur Pilibhit 262201 IndiaDepartment of Applied Sciences Rajkiya Engineering College Kannauj Kannauj 209732 India ORCID (unauthenticated)
  • Anurag Shukla Department of Applied Sciences Rajkiya Engineering College Kannauj Kannauj 209732 India ORCID (unauthenticated)
  • Shimpi Singh Jadon Department of Applied Sciences Rajkiya Engineering College Kannauj Kannauj 209732 India
  • Arun Kumar Singh Department of Electronics Engineering Rajkiya Engineering College Kannauj Kannauj 209732 India ORCID (unauthenticated)
Abstract
Cite
Patel, Rohit, et al. “Analytic Resolvent Semilinear integro‐differential Systems: Existence and Optimal Control”. Mathematical Methods in the Applied Sciences, vol. 46, no. 11, 2022, pp. 11876-85, https://doi.org/10.1002/mma.8828.
Patel, R., Shukla, A., Jadon, S. S., & Singh, A. K. (2022). Analytic resolvent semilinear integro‐differential systems: Existence and optimal control. Mathematical Methods in the Applied Sciences, 46(11), 11876-11885. https://doi.org/10.1002/mma.8828
Patel, Rohit, Anurag Shukla, Shimpi Singh Jadon, and Arun Kumar Singh. “Analytic Resolvent Semilinear integro‐differential Systems: Existence and Optimal Control”. Mathematical Methods in the Applied Sciences 46, no. 11 (2022): 11876-85. https://doi.org/10.1002/mma.8828.
Patel R, Shukla A, Jadon SS, Singh AK. Analytic resolvent semilinear integro‐differential systems: Existence and optimal control. Mathematical Methods in the Applied Sciences. 2022;46(11):11876-85.
Journal Categories
Science
Mathematics
Technology
Technology (General)
Industrial engineering
Management engineering
Applied mathematics
Quantitative methods
You May Also Like
Refrences
Title Journal Journal Categories Citations Publication Date
New discussion concerning to optimal control for semilinear population dynamics system in Hilbert spaces 2022
Optimal controls for second‐order stochastic differential equations driven by mixed‐fractional Brownian motion with impulses Mathematical Methods in the Applied Sciences
  • Technology: Technology (General): Industrial engineering. Management engineering: Applied mathematics. Quantitative methods
  • Science: Mathematics
 2020
Approximate controllability results for abstract neutral integro‐differential inclusions with infinite delay in Hilbert spaces IMA Journal of Mathematical Control and Information
  • Technology: Mechanical engineering and machinery
  • Technology: Technology (General): Industrial engineering. Management engineering: Applied mathematics. Quantitative methods
  • Technology: Mechanical engineering and machinery
  • Technology: Electrical engineering. Electronics. Nuclear engineering: Electronics
  • Technology: Engineering (General). Civil engineering (General)
 2018
Approximate controllability of semilinear stochastic control system with nonlocal conditions 2015
Existence of mild solutions for nonlocal Cauchy problem for fractional neutral integro‐differential equation with unbounded delay 2013
Citations
Title Journal Journal Categories Citations Publication Date
An Analysis on the Optimal Control for Fractional Stochastic Delay Integrodifferential Systems of Order 1 < γ < 2

 Fractal and Fractional
  • Science: Physics: Heat: Thermodynamics
  • Science: Mathematics: Analysis
  • Science: Mathematics
  • Science: Mathematics
 10 2023
Citations Analysis
Category Category Repetition
Science: Physics: Heat: Thermodynamics1
Science: Mathematics: Analysis1
Science: Mathematics1
The category Science: Physics: Heat: Thermodynamics 1 is the most commonly referenced area in studies that cite this article. The first research to cite this article was titled An Analysis on the Optimal Control for Fractional Stochastic Delay Integrodifferential Systems of Order 1 < γ < 2 and was published in 2023. The most recent citation comes from a 2023 study titled An Analysis on the Optimal Control for Fractional Stochastic Delay Integrodifferential Systems of Order 1 < γ < 2. This article reached its peak citation in 2023, with 1 citations. It has been cited in 1 different journals, 100% of which are open access. Among related journals, the Fractal and Fractional cited this research the most, with 1 citations. The chart below illustrates the annual citation trends for this article.
Citations used this article by year