Hit papers significantly outperform the citation benchmark for their cohort. A paper qualifies
if it has ≥500 total citations, achieves ≥1.5× the top-1% citation threshold for papers in the
same subfield and year (this is the minimum needed to enter the top 1%, not the average
within it), or reaches the top citation threshold in at least one of its specific research
topics.
Convergence of convex sets and of solutions of variational inequalities
1969666 citationsUmberto MoscoAdvances in Mathematicsprofile →
Peers — A (Enhanced Table)
Peers by citation overlap · career bar shows stage (early→late)
cites ·
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This map shows the geographic impact of Umberto Mosco's research. It shows the number of citations coming from papers published by authors working in each country. You can also color the map by specialization and compare the number of citations received by Umberto Mosco with the expected number of citations based on a country's size and research output (numbers larger than one mean the country cites Umberto Mosco more than expected).
This network shows the impact of papers produced by Umberto Mosco. Nodes represent research fields, and links connect fields that are likely to share authors. Colored nodes show fields that tend to cite the papers produced by Umberto Mosco. The network helps show where Umberto Mosco may publish in the future.
Co-authorship network of co-authors of Umberto Mosco
This figure shows the co-authorship network connecting the top 25 collaborators of Umberto Mosco.
A scholar is included among the top collaborators of Umberto Mosco based on the total number of
citations received by their joint publications. Widths of edges
represent the number of papers authors have co-authored together.
Node borders
signify the number of papers an author published with Umberto Mosco. Umberto Mosco is excluded from
the visualization to improve readability, since they are connected to all nodes in the network.
All Works
20 of 20 papers shown
1.
Mosco, Umberto & Maria Agostina Vivaldi. (2014). Layered fractal fibers and potentials. Journal de Mathématiques Pures et Appliquées. 103(5). 1198–1227.8 indexed citations
Biroli, Marco & Umberto Mosco. (1995). Sobolev and isoperimetric inequalities for Dirichlet forms on homogeneous spaces. Virtual Community of Pathological Anatomy (University of Castilla La Mancha). 6(1). 37–44.34 indexed citations
Mosco, Umberto. (1985). Wiener Criterion and Potential Estimates for the Obstacle Problem. University of Minnesota Digital Conservancy (University of Minnesota).17 indexed citations
13.
Maso, Gianni Dal & Umberto Mosco. (1985). Wiener's Criterion and $\gamma$ - Convergence. University of Minnesota Digital Conservancy (University of Minnesota).2 indexed citations
14.
Frehse, Jens & Umberto Mosco. (1982). Irregular obstacles and quasi-variational inequalities of stochastic impulse control. French digital mathematics library (Numdam). 9(1). 105–157.28 indexed citations
Mosco, Umberto. (1969). Convergence of convex sets and of solutions of variational inequalities. Advances in Mathematics. 3(4). 510–585.666 indexed citations breakdown →
20.
Mosco, Umberto. (1967). Approximation of the solutions of some variational inequalities. French digital mathematics library (Numdam). 21(3). 373–394.37 indexed citations
Rankless uses publication and citation data sourced from OpenAlex, an open and comprehensive
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incomplete records, variations in author disambiguation, differences in journal indexing, and
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Rankless may not fully capture the entirety of a scholar's output or impact.