What is Problem Mining? This is a tool based on data of arXiv.org which periodically scans packets of full texts of papers hosted on arXiv and available through arXiv's bulk data access policy, with the aim to automatically detect papers containing discussions on open problems or conjectures. It then creates a list from the detected papers putting together papers' descriptive data and some short snippets extracted from the full texts displaying an information on open problems or conjectures presented in the paper. The papers appearing on this list are only references to the arXiv's versions and we do NOT store the actual papers (TeX sources or PDFs) on our servers. To read any of the papers in this list one needs to follow the arXiv link displayed on the papers' blocks.

You can search within the list using keywords, author names, and subject area. By a simple click of the Interesting button, you may anonymously indicate your interest in the problem. If you think the automatic extraction resulted in incorrect data, you may click on the False positive button instead. The Stats section shows the worldwide interest by our users on a specific problem.

  • Punctured holomorphic curves and Lagrangian embeddings


    year of publication: 2014 arXiv

    • Symplectic Geometry

    MSC 2010: 53D42

  • Competitive analysis via benchmark decomposition


    year of publication: 2014 arXiv

    • Computer Science and Game Theory
  • Lovász-Schrijver SDP-operator, near-perfect graphs and near-bipartite graphs


    year of publication: 2014 arXiv

    • Discrete Mathematics
    • Optimization and Control
  • Sharp Weyl Estimates for Tensor Products of Pseudodifferential Operators


    year of publication: 2014 arXiv

    • Analysis of PDEs
    • Functional Analysis
    • Spectral Theory

    MSC 2010: 35P15 35P20

  • Abnormal Object Recognition: A Comprehensive Study


    year of publication: 2014 arXiv

    • Computer Vision and Pattern Recognition
  • If $p^a \vert \vert n$ where $n >4$ is the order of a Circulant Hadamard matrix, then the order of $p$ modulo $n/p^a$ is odd


    year of publication: 2014 arXiv

    • Number Theory
  • Sacks of dice with fair totals


    year of publication: 2014 arXiv

    • Probability

    MSC 2010: 12D05 60C05

  • On the $C^{\infty}$ version of the reflection principle for mappings between CR manifolds


    year of publication: 2014 arXiv

    • Complex Variables
  • Replica symmetry breaking in trajectories of a driven Brownian particle


    year of publication: 2014 arXiv

    • Disordered Systems and Neural Networks
    • Statistical Mechanics
  • Space proof complexity for random $3$-CNFs via a $(2-ε)$-Hall's Theorem


    year of publication: 2014 arXiv

    • Combinatorics
    • Computational Complexity
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