Results 171 to 180 of about 2,130,840 (372)
Commutators of singular integral operators satisfying a variant of a Lipschitz condition. [PDF]
ScientificWorldJournal, 2014 Zhang P, Zhang D.
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Advanced Engineering Materials, EarlyView.Real‐time imaging and energy‐dispersive diffraction during solidification of Sn‐Bi alloy interconnect for electronic packaging applications are studied. Sn‐Bi solder alloys have generated significant interest in recent times due to their potential use in electronic packaging.
Amey Luktuke +3 more
wiley +1 more source
On the approximation of functions by some singular integrals [PDF]
, 1966 Yoshio Matsuoka
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Advanced Engineering Materials, EarlyView.By combining porous, solid, and carbon fiber‐reinforced thermoplastic polyurethane within a single 3D printed honeycomb structure, this current work achieved precise control over spatial stiffness while ensuring strong interlayer adhesion. The findings demonstrate enhanced energy absorption and densification strain, outperforming traditional uniform ...
Savvas Koltsakidis +2 more
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An example in the theory of singular integrals [PDF]
, 1965 Mary Jane Weiss, A. Zygmund
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Bioinspired Materials, Designs, and Manufacturing Strategies for Advanced Impact‐Resistant Helmets
Advanced Engineering Materials, EarlyView.This review explores how bioinspired materials, structures, and manufacturing strategies transform helmet design to achieve enhanced impact resistance. Drawing inspiration from nacre, porcupine quills, beetle exoskeletons, and skull architectures, it highlights advances in auxetic lattices, nanocomposites, and functionally graded foams.
Joseph Schlager +4 more
wiley +1 more source
Osobliwe Równania Całkowe Termosprężystości
Engineering Transactions, 1965 The present paper contains a derivation of the integral representation of the general solution of coupled linear elasticity. It is assumed that the material and thermal constants are independent of the temperature and that the vibration is harmonic.
J. Ignaczak, W. Nowacki
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Systems of Singular Integral Operators on Spheres [PDF]
, 1969 Daniel A. Levine
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