TY - JOUR

T1 - Coordinate Systems, Numerical Objects and Algorithmic Operations of Computational Experiments in Fluid Mechanics

AU - Degtyarev, A.B.

AU - Khramushin, V.N.

PY - 2015

Y1 - 2015

N2 - Adaptive computational experiments under control states for all numeric objects and operations, set functional or contextual requirements for specialized programming in the continuous-corpuscular physical environments: 1) elementary space-temporal numerical objects and physical phenomena are written in tensor notation with values in physical dimensional form, that allows a visual control and using a hybrid circuits with engineering empiricists and math asymptotes; 2) computing operations defined in the global coordinates system, and associated by inverse approximation in local bases, geometrically related to numeric objects – large particle – finite volume of fluid. Object-oriented application will associate all numerical objects to logic-arithmetic operations: 1) the logical or empirical algorithms is formalize the laws of applied fluid mechanics; 2) the addition is applied to numerical objects in the same geometric basis of strict compliance with the physical dimensions (n.1); 3) the multiply is perfor

AB - Adaptive computational experiments under control states for all numeric objects and operations, set functional or contextual requirements for specialized programming in the continuous-corpuscular physical environments: 1) elementary space-temporal numerical objects and physical phenomena are written in tensor notation with values in physical dimensional form, that allows a visual control and using a hybrid circuits with engineering empiricists and math asymptotes; 2) computing operations defined in the global coordinates system, and associated by inverse approximation in local bases, geometrically related to numeric objects – large particle – finite volume of fluid. Object-oriented application will associate all numerical objects to logic-arithmetic operations: 1) the logical or empirical algorithms is formalize the laws of applied fluid mechanics; 2) the addition is applied to numerical objects in the same geometric basis of strict compliance with the physical dimensions (n.1); 3) the multiply is perfor

U2 - https://doi.org/10.1051/epjconf/201610802018

DO - https://doi.org/10.1051/epjconf/201610802018

M3 - Conference article

VL - 108

JO - EPJ Web of Conferences

JF - EPJ Web of Conferences

SN - 2100-014X

M1 - 02018

T2 - International Conference on Mathematical Modeling and Computational Physiscs (MMCP-2015)

Y2 - 12 July 2015 through 16 July 2015

ER -