Badges woven not embroidered

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for finite dimensional spaces ... functional-analysis derivatives lipschitz-functions frechet-derivative asked jan at : bronze badges vote answer views is the lipschitz constant the maximum norm of the gragient?

\xi,\xi+a]$,$a> $, and suppose that $\max_{x\in i}|f(x,\eta)|=m $ and let $... ordinary-differential-equations lipschitz-functions asked jan at : bremen silver badges bronze badges votes answers views question about an hypothesis of existence of max and min it is written that: " we first prove that if...

https://math.stackexchange.com/questions/tagged/lipschitz-functions

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silver badges bronze badges votes answer views what if we have same local extrema, how do we deal with global extrema?

silver badges bronze badges votes answers views can we find a minimizer of $\sum_{i= }^ka_iw_i$ satisfying $\sum_{i= }^kw_i= $?...

https://math.stackexchange.com/questions/tagged/global-optimization

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really a formula for the class number. i have always ... algebraic-number-theory asked hour ago george r silver badges bronze badges votes answers views completion of a field at a prime ideal suppose $k$ is a number field and $p$ is some prime ideal of $k,$ i.e. a prime ideal of the ring of integers

bronze badges votes answers views $ $ is not a sum of two squares in $\mathbb{q}(\sqrt{ })$ the question is the following: prove that $ $ is not the sum of two squares in $\mathbb{q}(\sqrt{ })$. i have a solution which makes use of algebraic number theory, namely the dirichlet unit ... number-theory...

https://math.stackexchange.com/questions/tagged/algebraic-number-theory

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