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Let G be a simply connected compact Lie group.
Let ℛ be a simply connected region containing the origin.
Let M be a simply connected m-dimensional manifold.
Let be a simply connected domain in the complex plane.
Let Ω⊂R2 be a simply connected domain, let ω be a simply connected subdomain of Ω, and set A="Ω∖ω.
Let Ω be a simply connected bounded domain of (R^{n}) with smooth boundary ∂Ω, (nge3).
Similar(35)
A polyomino is a simply connected set of equal-sized squares, each joined to at least one other along an edge.
Thus, (Omega _0) is a simply connected domain.
Suppose that S is a simply connected complete surface with Gauss curvature K, (-beta^{2}leq Kleq0) everywhere.
Suppose that S is a simply connected complete surface with Gauss curvature (Kleq0) everywhere.
This map is shown to be surjective in the case where G is a simply connected graded Lie group.
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