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(Homotopy invariance) Let be a continuous operator such that.
Operator S : Ω ¯ → Y be a continuous operator.
Further, let be a continuous operator such that for each subset of, where is a constant.
Let X be a Banach space, (Yin P_{b,op}(X)) and (V:Xtimes Xto X) be a continuous operator.
Let L : Dom L ⊂ X → Z be a linear operator and N X → Z Z be a continuous operator.
Let (T : OmegatoOmega) be a continuous operator such that TΩ is a relatively compact subset of X.
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Since and are continuous, is a continuous operator.
Clearly, (mathcal{A}) is a continuous operator.
Hence, A is a continuous operator.
Hence, Q n is a continuous operator.
Step 1. T is a continuous operator.
More suggestions(15)
be a continuous R-pair
be a continuous monotone
be a small operator
be a continuous game
be a continuous debate
be a multivalued operator
be a rough operator
be a canny operator
be a classy operator
be a continuous function
be a positive operator
be a nonlinear operator
be a continuous effort
be a new operator
be a continuous stream
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