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Can Li

Identifiers

  • name variant Can Li 0.60 · backfill

Papers (17)

  1. Verifiable Geometry Problem Solving: Solver-Driven Autoformalization and Theorem Proposing cs.AI · 2026 · author #1
  2. DisjunctiveNet: Neural Symbolic Learning via Differentiable Convexified Optimization Layers cs.LG · 2026 · author #2
  3. DeformMaster: An Interactive Physics-Neural World Model for Deformable Objects from Videos cs.CV · 2026 · author #1
  4. Solving Max-Cut to Global Optimality via Feasibility-Preserving Graph Neural Networks cs.LG · 2026 · author #5
  5. Non-Parametric Structural Priors for Geometry Theorem Prediction cs.AI · 2026 · author #3
  6. Harnessing Intrinsic Noise in Memristor Hopfield Neural Networks for Combinatorial Optimization cs.ET · 2019 · author #5
  7. Long short-term memory networks in memristor crossbars cs.ET · 2018 · author #1
  8. Memristor Crossbars with 4.5 Terabits-per-Inch-Square Density and Two Nanometer Dimension cond-mat.mes-hall · 2018 · author #2
  9. Time-resolved quantum spin transport through an Aharonov-Casher ring cond-mat.mes-hall · 2018 · author #1
  10. The effect of hydroxyl on dye-sensitized solar cells assembled with TiO2 nanorods physics.app-ph · 2017 · author #4
  11. Local discontinuous Galerkin methods for the time tempered fractional diffusion equation math.NA · 2017 · author #3
  12. On the stability of exact ABCs for the reaction-subdiffusion equation on unbounded domain math.AP · 2015 · author #1
  13. Well-posedness and numerical algorithm for the tempered fractional ordinary differential equations math.CA · 2015 · author #1
  14. Stacking-dependent energetics and electronic structure of ultrathin polymorphic V$_2$VI$_3$ topological insulator nanofilms cond-mat.mtrl-sci · 2014 · author #1
  15. High order schemes for the tempered fractional diffusion equations physics.comp-ph · 2014 · author #1
  16. Second order WSGD operators II: A new family of difference schemes for space fractional advection diffusion equation math.NA · 2013 · author #1
  17. A weighted finite difference method for the fractional diffusion equation based on the Riemann-Liouville derivative math.NA · 2011 · author #2

Mentions

  • 2606.27926 #1 · arxiv_oai · confidence 0.70 Can Li
  • 2603.04852 #3 · arxiv_oai · confidence 0.70 Can Li
  • 1510.08761 #1 · backfill · confidence 0.70 Can Li
  • 1704.07995 #3 · arxiv_oai · confidence 0.70 Can Li
  • 1402.0064 #1 · arxiv_oai · confidence 0.70 Can Li
  • 1310.7671 #1 · arxiv_oai · confidence 0.70 Can Li
  • 1109.2345 #2 · arxiv_oai · confidence 0.70 Can Li
  • 1501.00376 #1 · backfill · confidence 0.70 Can Li
  • 2605.30456 #2 · arxiv_oai · confidence 0.70 Can Li
  • 1408.5188 #1 · backfill · confidence 0.70 Can Li
  • 1402.0064 #1 · backfill · confidence 0.70 Can Li
  • 1310.7671 #1 · backfill · confidence 0.70 Can Li
  • 1109.2345 #2 · backfill · confidence 0.70 Can Li
  • 2605.09586 #1 · arxiv_oai · confidence 0.70 Can Li

Frequent Coauthors