Explore: Functional Inequalities

variational inequalities. By adapting the Dirichlet energy, it is standard to recognize solutions of certain wave equations as critical points of functionals. With

"A survey on Cauchy–Bunyakovsky–Schwarz type discrete inequalities", Journal of Inequalities in Pure and Applied Mathematics, 4 (3): 142 pp, archived

Cauchy–Schwarz inequality Minkowski inequality Jensen's inequality Young's inequality for products Clarkson's inequalities Brascamp–Lieb inequality Roman 2008

Kannappan, Functional Equations and Inequalities with Applications, Springer, 2009. Marek Kuczma, Introduction to the Theory of Functional Equations and

In mathematics, especially functional analysis, Bessel's inequality is a statement about the coefficients of an element x {\displaystyle x} in a Hilbert

many-body problem, atomic structure, the stability of matter, functional inequalities, the theory of magnetism, and the Hubbard model. Lieb was born

variational inequalities was initially developed to deal with equilibrium problems, precisely the Signorini problem: in that model problem, the functional involved

Springer. doi:10.1007/978-3-319-16898-2. Wang, Fengyu (2006). Functional Inequalities Markov Semigroups and Spectral Theory. Ukraine: Elsevier Science

In mathematics, Friedrichs's inequality is a theorem of functional analysis, due to Kurt Friedrichs. It places a bound on the Lp norm of a function using

In mathematics, Ladyzhenskaya's inequality is any of a number of related functional inequalities named after the Soviet Russian mathematician Olga Aleksandrovna