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Critical Relaxation in the Quantum Yang-Lee Edge Singularity. [PDF]
Sun YM, Wang X, Zhai LJ.
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Orbital angular momentum control of strong-field ionization in atoms and molecules. [PDF]
Bégin JL +4 more
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Multiorbital Two-Band Landau-Fermi Liquidness of 1<i>T</i>-Ti(Se,Te)<sub>2</sub> van der Waals Crystals. [PDF]
Craco L, Hou B, Leoni S.
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Hawking-Type Singularity Theorems for Worldvolume Energy Inequalities. [PDF]
Graf M +3 more
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Exciton-plasmon coupling in tBLG-Au nanodisks for ultrasensitive miRNA sensing. [PDF]
Lin H +8 more
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Synchronizations in Complex Systems Dynamics Through a Multifractal Procedure. [PDF]
Ghizdovat V +6 more
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NAIVE SINGULAR PERTURBATION THEORY
Mathematical Models and Methods in Applied Sciences, 2001The paper demonstrates, via extremely simple examples, the shocks, spikes, and initial layers that arise in solving certain singularly perturbed initial value problems for first-order ordinary differential equations. As examples from stability theory, they are basic to many asymptotic techniques.
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2003
5.1 Overview 5.2 Introduction: The finite dimensional case 5.2.1 Deformations 5.3 Functions and right-transformations 5.3.1 Equivalence and versal deformations 5.3.2 Applications 5.3.3 BCKV normal form 5.4 Maps and left-right transformations 5.4.1 The tangent ...
Henk Broer +3 more
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5.1 Overview 5.2 Introduction: The finite dimensional case 5.2.1 Deformations 5.3 Functions and right-transformations 5.3.1 Equivalence and versal deformations 5.3.2 Applications 5.3.3 BCKV normal form 5.4 Maps and left-right transformations 5.4.1 The tangent ...
Henk Broer +3 more
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1999
Singularity theory is a broad subject with vague boundaries. It draws on many other areas of mathematics, and in turn has contributed to many areas both within and outside mathematics, in particular differential and algebraic geometry, knot theory, differential equations, bifurcation theory, Hamiltonian mechanics, optics, robotics and computer vision ...
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Singularity theory is a broad subject with vague boundaries. It draws on many other areas of mathematics, and in turn has contributed to many areas both within and outside mathematics, in particular differential and algebraic geometry, knot theory, differential equations, bifurcation theory, Hamiltonian mechanics, optics, robotics and computer vision ...
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1981
Professor Arnold is a prolific and versatile mathematician who has done striking work in differential equations and geometrical aspects of analysis. In this volume are collected seven of his survey articles from Russian Mathematical Surveys on singularity theory, the area to which he has made most contribution.
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Professor Arnold is a prolific and versatile mathematician who has done striking work in differential equations and geometrical aspects of analysis. In this volume are collected seven of his survey articles from Russian Mathematical Surveys on singularity theory, the area to which he has made most contribution.
openaire +1 more source

