Covers normed spaces, dual spaces, Banach spaces, Hilbert spaces, weak and strong convergence, reflexive spaces, and the Hahn-Banach theorem.
Covers the concept of fundamental solutions in the context of differential operators.
Explores fundamental solutions in partial differential equations, highlighting their significance in mathematical applications.
Explains the Lenna Interpolation method using Gagliardo and Broc LK (RK) for KEN in detail.
Explores distribution and interpolation spaces, differential operators, Fourier transform, Schwartz space, fundamental solutions, Farrier transform, and uniform continuity.
Covers advanced topics in mathematical analysis, including cubes, electrical operators, LP spaces, and compact operators.
Explores distribution interpolation spaces, convergence of sequences, derivatives, weak derivatives, and their applications in minimization problems.
Explores interpolation techniques, including inequalities, continuity proofs, and function interpolation in different spaces.
