Abstract
By using the residual implication on a frame L, a degree approach to special mappings in L-convex spaces and L-interval spaces is introduced. In the framework of L-convex spaces, degrees of L-CP mappings and L-CC mappings between L-convex spaces are defined. Also, in the situation of L-interval spaces, degrees of L-IP mappings and L-AIP mappings are proposed. Moreover, many conclusions with respect to theses mappings are discussed in a degree sense.
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