„deformation theory“
Suchergebnisse
1.000+ Treffer
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Reduction of composite deformation based on tool-part thermal expansion matching and stress-free temperature theory
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A simple higher order shear deformation theory for mechanical behavior of laminated composite plates
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Second-Order Structured Deformations: Relaxation, Integral Representation and Applications
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Macromol. Theory Simul. 3/2016
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Deformation Techniques for Sparse Systems
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Stimuli‐Responsive Materials: Finite‐Element‐Based Deep‐Learning Model for Deformation Behavior of Digital Materials (Adv. Theory Simul. 7/2020)
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Heterophase Interface Deformation in Al‐Cu‐Li: Heterophase Interface Dominated Deformation and Mechanical Properties in Al‐Cu‐Li Alloys (Adv. Theory Simul. 6/2021)
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Deformation of d = 4, N $$ \mathcal{N} $$ ≥ 5 supergravities breaks nonlinear local supersymmetry
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Exceptional Algebroids and Type IIB Superstrings
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Principles of Hyperplasticity – An Approach to Plasticity Theory Based on Thermodynamic Principles
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Theory and analysis of deformation moment tensor due to microcracking
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On quantum compatibility of counterterm deformations and duality symmetries in N≥5 $$ \mathcal{N}\ge 5 $$ supergravities
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Large deformation analysis in the context of 3D compressible nonlinear elasticity using the VDQ method
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Integrating finite element modeling with high-order shear deformation theory for nonlinear free vibration of CNT/SiO2 nanocomposite plates
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Keith Swainger, Ph. D. Analysis of Deformation. Vol. I: Mathematical Theory. XIX + 285 S. Vol. II: Experiment and Applied Theory. XXXVI + 365 S. London 1954. Verlag Chapman & Hall Ltd. Preis Vol. I geb. 63 s., Vol. II geb. 70 s
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axelrad, d. r., Random Theory of Deformation of Structured Media, und Axelrad, D. R./Provan, J. W., Thermodynamics of Deformations in Structured Media, Course held at the Dptt. of Mechanics of Solids 1971, Wien‐New York. Springer‐Verlag. 1971. zus. 57 S., 2 Abb., DM 12,90. $ 89,‐. (SISM Courses and Lectures 71).
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A Cosserat–phase-field theory of crystal plasticity and grain boundary migration at finite deformation
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Iris localization for direction and deformation independence based on polynomial curve fitting and singleton expansion
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Non-linear elastic deformations – R. W. Ogden: Ellis Horwood Limited, Chichester, 1984, 532 pp
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Deformation Theory