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Nonlinear bending behavior of functionally graded porous beams based on sinusoidal shear deformation theory
A finite element formulation based on sinusoidal shear deformation theory is established to investigate linear and nonlinear bending analysis of...
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Lie Methods in Deformation Theory
This book furnishes a comprehensive treatment of differential graded Lie algebras, L-infinity algebras, and their use in deformation theory. We...
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Cross-sectional war** and precision of the first-order shear deformation theory for vibrations of transversely functionally graded curved beams
The war** may become an important factor for the precise transverse vibrations of curved beams. Thus, the first aim of this study is to specify the...
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Obstruction-Deformation Theory of Filtered \(A_\infty \) Bimodules
The notion of an \(A_\infty \) category was introduced by...
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Some remarks about deformation theory and formality conjecture
Using the algebraic criterion proved by Bandiera, Manetti and Meazzini, we show the formality conjecture for universally gluable objects with...
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Deformation Theory of Log Pseudo-holomorphic Curves and Logarithmic Ruan–Tian Perturbations
In a previous paper (Farajzadeh-Tehrani in Geom Topol 26:989–1075, 2022), for any logarithmic symplectic pair ( X , D ) of a symplectic manifold X and a...
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The derived deformation theory of a point
We provide a prorepresenting object for the noncommutative derived deformation problem of deforming a module X over a differential graded algebra....
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An Overview of Deformation Theory of Complex Manifolds
The aim of this chapter is to give a partial and informal introduction to classical deformation theory of complex manifolds and moves around the...
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Kontsevich’s Deformation Quantization and Quantum Field Theory
This book provides an introduction to deformation quantization and its relation to quantum field theory, with a focus on the constructions of...
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A homotopy analysis solution to large deformation of a nanowire based on nonlocal elasticity theory
On the basis of Eringen’s nonlocal elasticity theory, large deflection of a cantilever nanowire under a uniformly distributed load is investigated...
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Deformation Quantization
Deformation quantization was proposed at first by Dirac in (The Principles of Quantum Mechanics Oxford University Press, Oxford, 1930) in order to...
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Coupled Numerical Scheme for Vascular Fluid-Tube Interaction using Large Deformation Theory
A methodological approach is elaborated to study the vascular fluid-tube interaction under pulsatile blood flow within an asymmetrical nonlinear...
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Modeling of Thermoelastoplastic Deformation of Reinforced Plates. 1. Structural Model of Reinforced Medium
A numerical-analytic structural model of thermoelastoplastic deformation of a composite material cross-reinforced with fibers in arbitrary directions...
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A Deformation Theory in Augmented Spaces and Concentration Results for NLS Equations Around Local Maxima
We present some new existence results of semiclassical bound states for a nonlinear Schrödinger equation concentrating at local maxima of an external...
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The Scale-Dependent Deformation Model of a Layered Rectangle
We consider the problem of deformation of a layered rectangle whose lower side is rigidly clamped, a distributed normal load acts on the upper side,...
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A theory for three-dimensional response of micropolar plates
Through combined applications of the transfer-matrix method and asymptotic expansion technique, we formulate a theory to predict the...
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Size-dependent free vibration analysis of multidirectional functionally graded nanobeams via a nonlocal strain gradient theory
The free vibration behavior of a new advanced functionally graded (FG) nanobeam is presented in this work using the recently proposed nonlocal...
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Deformation of integral sections in the Mordell–Weil group
Using deformation theory, we answer two questions of Shioda concerning the infinitesimal structure of the moduli space of integral sections in the...
