Explores distribution interpolation spaces, convergence of sequences, derivatives, weak derivatives, and their applications in minimization problems.
Explores embedding in function spaces, including elliptic equations, Hölder inequality, Lorentz space, and Hardy-Young inequality.
Explores interpolation of regular functions, error analysis, convergence, and Chebyshev polynomials.
Covers the concept of rigid displacement and potential energy, emphasizing continuity between elements and the importance of conforming to the mesh.
Explores distribution and interpolation spaces, differential operators, Fourier transform, Schwartz space, fundamental solutions, Farrier transform, and uniform continuity.
Explores interior regularity results, focusing on weak solutions and unique selection in mathematical analysis.
