Results 321 to 330 of about 685,179 (397)
ABSTRACT Electrical resistivity tomography (ERT) is nowadays widely used in archaeological prospection. This study deals with an approach to make ERT more time‐efficient and flexible. It is based on calculating arbitrary 4‐point configurations by superposition of multiple pole–pole measurements.
Simon Levin Fischer+3 more
wiley +1 more source
Sixth order compact multi-phase block-AGE iteration methods for computing 2D Helmholtz equation. [PDF]
Mohanty RK, Niranjan.
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The preparation and characterization of the first helical pyrazino‐phenanthroline ligand, namely [4]helicene‐pyrazino[2,3‐f][1,10]phenanthroline (H4PP) and its corresponding Re(CO)3Cl complex (Re‐H4PP) are described. The photophysics and chiroptics (circular dichroism and circularly polarized luminescence) of these new chiral systems are thoroughly ...
Debsouri Kundu+5 more
wiley +1 more source
Balance equations for physics-informed machine learning. [PDF]
Molnar SM, Godfrey J, Song B.
europepmc +1 more source
Well-posedness of Keller-Segel systems on compact metric graphs. [PDF]
Shemtaga H, Shen W, Sukhtaiev S.
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Approaches to embryonic neurodevelopment: from neural cell to neural tube formation through mathematical models. [PDF]
Rafati AH+4 more
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Development of novel computational models based on artificial intelligence technique to predict liquids mixtures separation via vacuum membrane distillation. [PDF]
Wei Y.
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Coefficient Identification in Elliptic Partial Differential Equation [PDF]
We consider the inverse problem for identification of the coefficient in an elliptic partial differential equation inside of the unit square $\mathcal{D}$, when over-posed boundary data are available. Following the main idea of the Method of Variational Imbedding (MVI), we “imbed” the inverse problem into a fourth-order elliptic boundary value problem ...
Christo I. Christov+2 more
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Elliptic partial differential equation and optimal control
Numerical Methods for Partial Differential Equations, 1992AbstractThe theory of optimal control and the semianalytical method of elliptic partial differential equation (PDE) in a prismatic domain are mutually simulated issues. The simulation of discrete‐time linear quadratic (LQ) control with the substructural chain problem in static structural analysis is given first.
Zhong Xiang-Xiang, Zhong Wan-xie
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Elliptic Partial Differential Equations of Second Order
1997We study in this chapter a class of partial differential equations that generalize and are to a large extent represented by Laplace’s equation. These are the elliptic partial differential equations of second order. A linear partial differential operator L defined by $$ Lu{\text{: = }}{a_{ij}}\left( x \right){D_{ij}}u + {b_i}\left( x \right){D_i}u +
Alan R. Elcrat, Piero Bassanini
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