Who can solve my nonlocal elasticity problem?
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Who can solve my nonlocal elasticity problem? I am a 25-year-old engineer who has solved over 400 real-world problems during the course of my studies at one of the top universities in the world. My solutions have always come with a personal guarantee of 100% success in meeting all your academic needs. I have worked on problems of every complexity — from simple algebra to physics, from programming to mathematics, from engineering to computer science. I specialize in advanced mathematical tools and software that I have taught to thousands of
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The problem is this: Consider a deformable body with a nonlocal elasticity function in a cylindrical domain. The local elasticity function is smooth. click here for info The problem can be formulated as finding a unique solution for the displacement and stress fields on the domain. The main motivation for studying this problem is its possible importance in real life applications, such as the deformation of a ship in the ocean. The body has a nonlocal elasticity function because it has a thin, non-uniform deformation zone. The local elasticity function is smooth
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One of the hardest problems in physics. Especially when you want to find the equations that describe the behavior of your field at long distances. We are all used to the classical approach of writing the Hamilton-Jacobi equation (in terms of the total energy and energy density). But there are problems where you must use the Lagrangian equation of motion of the field instead. The most well-known and well-used is the nonlocal version of the Maxwell-Ampere equations. And yes, the problem is that there are no solutions. And that is exactly what you