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$a \in r \setminus igcup_{i= }^m ... algebraic-geometry affine-schemes zariski-topology asked mins ago windsheaf silver badges bronze badges votes answer views bijection between morphisms of schemes and local ring homomorphisms let $r$ be a local ring with maximal ideal $\mathfrak{m}$ and let $(x, \mathcal
of locally ringed ... algebraic-geometry affine-schemes asked feb at : thedilated gold badge silver badges bronze badges votes answer views question about an inclusion of a closed scheme into an affine scheme i am tyring to understand a passage in mumford's red book (beginning of theorem , ii. ). let...
https://math.stackexchange.com/questions/tagged/affine-schemes
$a \in r \setminus igcup_{i= }^m ... algebraic-geometry affine-schemes zariski-topology asked mins ago windsheaf silver badges bronze badges votes answers views can the zariski topology range over infinite sets of polynomials?
i need someone to sanity check my understanding: i believe when we define the closed sets of the zariski topology as: $$ c \in \mathbb r^n~ ext{is closed} \iff \exists s, f_{s \in s}: \mathbb r^n \... algebraic-geometry zariski-topology asked jan at : siddharth bhat gold badge silver badges bronze badges...
https://math.stackexchange.com/questions/tagged/zariski-topology
chamber policies and structure order new badges order / re-order your novato chamber badges. order your committee badge, board/ambassador badges, and now purchase replacement leadership novato alumni badges and a (new) general membership badge. order form available online!
new badges email carrie to lead a topic at noontime networking membership application did you know that the festival of art, wine & music is the largest festival in marin county? it is put on % by the novato chamber. learn how your business can grow with marin's largest festival!...
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roots-of-unity local-field asked days ago user silver badges bronze badges votes answers views how to compute the minimal polynomial of the th root of unity over $\mathbb{q}_ $?
p-adic-number-theory asked feb at : desmondmiles silver badges bronze badges vote answers views computing integral over units in p-adic integers i saw an integral in a paper and tried computing something similar, can anyone confirm the answer?...
https://math.stackexchange.com/questions/tagged/p-adic-number-theory
bronze badges vote answers views for the given topologies, which sequences converge to which limits?
$\mathscr{t}_ $: the lower limit topology, having all sets $[a,b)$ as basis. $\... general-topology convergence-divergence asked hours ago clay silver badges bronze badges vote answer views equivalence of continuity with filters in lecture today, my professor posed a related theorem to one in willard's...
https://math.stackexchange.com/questions/tagged/general-topology
gold badges silver badges bronze badges votes answer views does there exist an affine connection is not a riemannian connection?
horizontal lifts $\vec u_ ,\vec u_ $. ... differential-geometry connections lie-derivative asked dec ' at : arrow . k gold badges silver badges bronze badges votes answer views is the levi-civita connection on a lorentzian manifold the same as that on a riemannian manifold?...
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heat-equation fundamental-solution asked oct ' at : q-y silver badges bronze badges votes answer views find fundamental solution of differential equations given the system below find the fundamental solution the answer should be: $$x_ = e^t igl( egin{smallmatrix} \ \end{smallmatrix} igr) ; x_ = te^t
$(\delta^ - \gamma) \phi = \... fourier-transform fundamental-solution asked sep ' at : tom silver badges bronze badges votes answers views what is the difference between the impulse response, green's function, fundamental solution and elementary solution?...
https://math.stackexchange.com/questions/tagged/fundamental-solution