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Ising model on random triangulations of the disk: phase transition

Subjects: [MATH.MATH-PR] Mathematics [math]/Probability [math.PR]; 82B26, 05A16, 60K35; Probability (math.PR)

  • Source: Communications in Mathematical PhysicsCommunications in Mathematical Physics, In pressCommunications in Mathematical Physics, 397 (2)

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Inflection, Canards and Folded Singularities in Excitable Systems: Application to a 3D FitzHugh–Nagumo Model

Subjects: Hopf bifurcation; Physics; Pure mathematics

  • Source: Journal of Nonlinear ScienceJournal of Nonlinear Science, Springer Verlag, 2020, 30 (6), pp.3265-3291. ⟨10.1007/s00332-020-09650-9⟩BIRD: BCAM's Institutional Repository Data

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Dynamical aspects of generalized Schrödinger problem via Otto calculus -- A heuristic point of view

Subjects: Pure mathematics; General Mathematics; 010102 general mathematics

  • Source: Revista Matemática IberoamericanaRevista Matemática Iberoamericana, 2020, 36 (4), pp.1071-1112. ⟨10.4171/RMI/1159⟩Revista Matemática Iberoamericana, European Mathematical Society,

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A fractal shape optimization problem in branched transport

Subjects: Unit sphere; Pure mathematics; Non-smooth optimization

  • Source: Journal de Mathématiques Pures et AppliquéesJournal de Mathématiques Pures et Appliquées, 2019, ⟨10.1016/j.matpur.2018.06.007⟩Journal de Mathématiques Pures et Appliquées,

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Arithmetic differential operators on a semistable model of ${\mathbb P}^1$

Subjects: Pure mathematics; General Mathematics; 01 natural sciences

  • Source: Mathematische ZeitschriftMathematische Zeitschrift, Springer, 2019, 293 (1-2), pp.319-338Mathematische Zeitschrift, 2019, 293 (1-2), pp.319-338

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Propagation in a Fisher-KPP equation with non-local advection *

Subjects: Pure mathematics; Generalization; Advection

  • Source: Journal of Functional AnalysisJournal of Functional Analysis, Elsevier, In pressJournal of Functional Analysis, 2020, 278 (7), pp.108426. ⟨10.1016/j.jfa.2019.108426⟩

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Tau-Structure for the Double Ramification Hierarchies

Subjects: Pure mathematics; Singularity theory; FOS: Physical sciences

  • Source: Communications in Mathematical PhysicsCommunications in Mathematical Physics, Springer Verlag, 2018, 363 (1), pp.191-260. ⟨10.1007/s00220-018-3235-4⟩Communications in Mathematical

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Central Limit Theorem for stationary Fleming–Viot particle systems in finite spaces

Subjects: Statistics and Probability; Pure mathematics; Stationary distribution

  • Source: ALEA : Latin American Journal of Probability and Mathematical StatisticsALEA : Latin American Journal of Probability and Mathematical Statistics, Instituto Nacional de Matemática Pura e

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Dynamics and the Godbillon–Vey class of $C^1$ foliations

Subjects: Mathematics - Differential Geometry; Pure mathematics; Hyperbolic sets

  • Source: Journal of the Mathematical Society of JapanJournal of the Mathematical Society of Japan, Maruzen Company Ltd, 2018, 70 (2), pp.423-462. 〈10.2969/jmsj/07027485〉J. Math. Soc. Japan 70,

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