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Despite the recent problems, applications to the special court have surged in the last decade, for espionage and terrorism investigations.
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Periodic Riemann boundary value problems and periodic Hilbert boundary value problems have applications to global asymptotic analysis for orthogonal polynomials on the real axis.
Building on Lewis's discussion, Skyrms (2010) offers an intensive analysis of signaling problems, with applications to diverse biological cases studies ranging from bacteria to apes.
We present a class of integral equation methods for the solution of biharmonic boundary value problems, with applications to two-dimensional Stokes flow and isotropic elasticity.
The problem has applications to wavelength routing in WDM all-optical tree networks, an important engineering problem.
This boundary value problem has applications to biomechanical sensory devices such as mammal whiskers.
This problem has applications to the design of reliable communication and transportation networks.
This problem has applications to the design of survivable telecommunications networks with QoS-constraints.
Solutions to Znám's problem have applications to the classification of surface singularities (Brenton and Hill 1988) and to the theory of nondeterministic finite automata.
These geometric optimization problems have several applications to VLSI layout design, robot motion planning, to name a few.
In this article, we focus the four latter problems with application to color image filtering.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com