Results 161 to 170 of about 1,501,853 (289)
Theory of Cyclic Algebras Over An Algebraic Number Field [PDF]
Helmut Hasse
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A Subbuteo‐Inspired Rolling Isolation System for Protecting Rigid Blocks
ABSTRACT This study investigates a Subbuteo‐inspired rolling isolation system (RIS) as an effective means for protecting rigid blocks. The block is assumed to be rigidly connected to a curved base sector, allowing it to roll back and forth freely under dynamic excitations. The intrinsic trait of the proposed isolation concept is that the rigid block is
George C. Tsiatas+2 more
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Two different approaches are used to simulate the fluidization behavior of Geldart A–B particles in fluidized bed reactors operated in the bubbling regime. 2D computational fluid dynamics Euler‐Euler predictions are compared to results of a compartment‐based model with simplified fluid‐dynamics description. The compartmentalized approach is appropriate
Carmine Sabia+5 more
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Kinematic Hopf algebra for amplitudes from higher-derivative operators
Recently it has been shown that Bern-Carrasco-Johansson (BCJ) numerators of colour-kinematic duality for tree-level scattering amplitudes in Yang-Mills theory (coupled with scalars) can be determined using a quasi-shuffle Hopf algebra.
Gang Chen, Laurentiu Rodina, Congkao Wen
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On fibre spaces in the algebraic number theory. [PDF]
Keijiro Yamazaki
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ABSTRACT This paper proposes an ejector‐expansion refrigeration cycle (EERC) with two evaporating temperatures to recover partial expansion work and greatly reduces the throttling loss of the other expansion valve connected to the evaporator compared with the conventional bievaporator refrigeration cycle (CBEC).
Xiaoqin Liu, Weibin Wang, Jianyong Wang
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Abstract A two‐phase velocity‐pressure stabilized formulation is proposed for the numerical analysis of mechanized excavations in partially saturated soft soils using the Particle Finite Element Method (PFEM). The fully coupled formulation is based on the theory of porous media in association with the Soil Water Characteristic Curve and the porosity ...
Abdiel Ramon Leon Bal, Günther Meschke
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SYNTHESIS METHODS OF ALGEBRAIC NORMAL FORM OF MANY-VALUED LOGIC FUNCTIONS
The rapid development of methods of error-correcting coding, cryptography, and signal synthesis theory based on the principles of many-valued logic determines the need for a more detailed study of the forms of representation of functions of many-valued ...
A. V. Sokolov+2 more
doaj
Computational Problems, Methods, and Results in Algebraic Number Theory [PDF]
Morris Newman, Horst G. Zimmer
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Function Theories in Cayley-Dickson Algebras and Number Theory [PDF]
Rolf Sören Kraußhar
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