Cauchy problems for Helmholtz equations are a significant area of ... of classical iterative methods when dealing with significant wave numbers. This approach modifies the Neumann conditions ...
methods are a class of numerical techniques used to solve partial differential equations, particularly useful for problems involving wave propagation, such as the Helmholtz and Maxwell equations.
One-Way Wave-Equation Migration Based on Jacobi-Anger Expansion in Arbitrarily Lateral Varying Media
Conventional one-way wave-equation propagators have been extensively constructed ... Next, we apply a coupled Schulz iteration scheme to the Helmholtz operator to obtain the square-root operator.
D-Wave Quantum Inc. (NYSE: QBTS) (“D-Wave” or the “Company”), a leader in quantum computing systems, software, and services, ...
Our physics expert picks his top-five equations, plus a scheme to supply US power needs with a bucket of baseballs. Thanks, ...
LISA is set to revolutionize our understanding of the gravitational universe and the interactions that make the entire cosmos ...
In a mesmerising blend of art and mathematics, a research student from University College London (UCL) has recently gained widespread attention for creating intricate images solely through ...
Further back came Poincaré and Helmholtz, both academic giants ... This work contained a complete classification of cubic equations, with geometric solutions in terms of intersecting conic ...
We present a general method for solving the modified Helmholtz equation without shape approximation for an arbitrary periodic charge distribution, whose solution is known as the Yukawa potential or ...
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Helmholtz President Otmar D. Wiestler calls for an even stronger alliance between science and industry – which would require e.g. the strategic bundling of research and innovation in a single federal ...
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