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On a Lie group, exp is a map from the Lie algebra to its Lie group. If you think of the Lie algebra as the tangent space to the identity of the Lie group, exp(v) is defined ...
An Abelian differential is an analytic or meromorphic differential on a compact or closed Riemann surface.
Every compact 3-manifold is the connected sum of a unique collection of prime 3-manifolds.
A bounded operator U on a Hilbert space H is called essentially unitary if U^*U-I and UU^*-I are compact operators.
If a function f(x) is continuous on a closed interval [a,b], then f(x) has both a maximum and a minimum on [a,b]. If f(x) has an extremum on an open interval (a,b), then the ...
If a map f:G->G^' from a group G to a group G^' satisfies f(ab)=f(b)f(a) for all a,b in G, then f is said to be an antihomomorphism.
A group L is a component of H if L is a quasisimple group which is a subnormal subgroup of H.
A prime factorization algorithm.
A p-elementary subgroup of a finite group G is a subgroup H which is the group direct product H=C_n×P, where P is a p-group, C_n is a cyclic group, and p does not divide n.
If X is a locally compact T2-space, then the set C_ degrees(X) of all continuous complex valued functions on X vanishing at infinity (i.e., for each epsilon>0, the set {x in ...
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