Search Results - abstrakty inverse mapping and implicit function theorems involving nonlinear operators~

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  1. 1

    Semi-compatible mappings and common fixed point theorems of an implicit relation via inverse $ C- $class functions by Zhou, Mi, Jain, Mukesh Kumar, Khan, Mohammad Saeed, Secelean, Nicolae Adrian

    ISSN: 2473-6988, 2473-6988
    Published: AIMS Press 01.01.2021
    Published in AIMS mathematics (01.01.2021)
    “…In this paper, we prove some common fixed point theorems by exploring a new kind of generalized semi-compatibility and an implicit relation via inverse $ C- $class functions…”
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  2. 2

    On Inverse and Implicit Function Theorem for Sobolev Mappings by Cristea, Mihai

    ISSN: 2075-1680, 2075-1680
    Published: Basel MDPI AG 06.03.2025
    Published in Axioms (06.03.2025)
    “…We extend Clarke’s local inversion theorem for Sobolev mappings. We use this result to find a general implicit function theorem for continuous locally Lipschitz…”
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  3. 3

    An inverse mapping approach for process systems engineering using automatic differentiation and the implicit function theorem by Alves, Victor, Kitchin, John R., Lima, Fernando V.

    ISSN: 0001-1541, 1547-5905
    Published: Hoboken, USA John Wiley & Sons, Inc 01.09.2023
    Published in AIChE journal (01.09.2023)
    “…The objective in this work is to propose a novel approach for solving inverse problems from the output space to the input space using automatic differentiation coupled with the implicit function…”
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  4. 4

    Unified Common Fixed Point Theorems for a Hybrid Pair of Mappings via an Implicit Relation Involving Altering Distance Function by Imdad, Mohammad, Kadelburg, Zoran, Khan, M. Alamgir, Chauhan, Sunny

    ISSN: 1085-3375, 1687-0409
    Published: Cairo, Egypt Hindawi Limiteds 01.01.2014
    Published in Abstract and Applied Analysis (01.01.2014)
    “…The object of this paper is to emphasize the role of a suitable implicit relation involving altering distance function which covers a multitude of contraction conditions in one go…”
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