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@article{191571,
        author = {Megha Chandraprakash Gaikwad},
        title = {A Comprehensive Review of Global Regularity Estimates for p(x)-Laplacian Variational Inequalities with Degenerate Matrix Weights},
        journal = {International Journal of Innovative Research in Technology},
        year = {2026},
        volume = {12},
        number = {8},
        pages = {7375-7377},
        issn = {2349-6002},
        url = {https://ijirt.org/article?manuscript=191571},
        abstract = {This review examines the recent work by Tran, Bui, and Nguyen (2026) on global gradient regularity estimates for variational inequalities driven by p(x)-Laplacian operators with singular or degenerate matrix-valued weights. The paper establishes optimal Calderón–Zygmund type estimates and weighted Orlicz-space regularity under minimal structural assumptions, including Reifenberg-flat domains and small log-BMO matrix weights. We analyze the mathematical framework, highlight the novelty of the techniques, compare the results with existing literature, and discuss their significance and possible extensions.},
        keywords = {},
        month = {January},
        }