Oxford University Press

By P. Sutcliffe. 1968

Citations in the corpus

• Counterfactuals in Explainable Artificial Intelligence (XAI): Evidence from Human Reasoning (2019, neutral): “Counterfactual and causal inferences have long been considered two sides of the same coin [Hume, 1739/1978; Lewis, 1973].”
• Removable sets for continuous solutions of quasilinear elliptic equations (2001, unknown): “[HKM]), we need only consider the case where α = (s+p−n)/(p−1)> 0.”
• On the Equivalence of Geometric and Analytic K-Homology (2007, unknown): “In Chapter 11 of [HR00], the following result is proved.”
• Rough differential equations with unbounded drift term (2016, unknown): “For more details we refer to [FV10], [LCL07], [LQ02] or [FH14].”
• Rank 2 arithmetically Cohen–Macaulay bundles on a nonsingular cubic surface (2005, unknown): “The material we need concerning the nonsingular cubic surface, is contained in [Har77], [GH78], [Seg42], [Man72], [GM92].”
• Hodge theory for combinatorial geometries (2015, unknown): “We refer to [Oxl11] and [Wel76] for basic notions of matroid theory.”
• Geometric analysis for the metropolis algorithm on Lipschitz domains (2011, unknown): “Entry to the zoo of modern algorithms to do the simulation (particularly in the dense case) with many examples is in Krauth [Kra06].”
• Khovanov homology detects the trefoils (2018, unknown): “2] as a straightforward adaptation of a construction for closed 4-manifold invariants in [DK90], though they had already appeared in some form in [Muñ99].”
• The LASSO Risk for Gaussian Matrices (2010, unknown): “Unfortunately, these results were non-rigorous and were obtained through the famously powerful ‘replica method’ from statistical physics [MM09].”
• A unified approach to improved L p Hardy inequalities with best constants (2003, unknown): “But d p−k p−1 (x) = inf i∈I d p−k p−1 i (x), x ∈ Ω \K and hence d p−k p−1 is p-super-harmonic by the comparison principle for the p-Laplacian, see [HKM].”
• Weak KAM Theorem in Lagrangian Dynamics (2001, unknown): “After most of it was typed we learned from Bernard Dacorogna the existence of an excellent recent introduction to the subject [BGH98].”