This article studies constructions of reproducing kernel Banach
spaces (RKBSs) which may be viewed as a generalization of
reproducing kernel Hilbert spaces (RKHSs). A key point is to endow
Banach spaces with reproducing kernels such that machine learning
in RKBSs can be well-posed and of easy implementation. First the
authors verify many advanced properties of the general RKBSs such
as density, continuity, separability, implicit representation,
imbedding, compactness, representer theorem for learning methods,
oracle inequality, and universal approximation. Then, they develop
a new concept of generalized Mercer kernels to construct $p$-norm
RKBSs for $1\leq p\leq\infty$.
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