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The (original) Morrey space L p, λ ( R N ) with 1 ≤ p < ∞ and 0 < λ ≤ N is a normed space whose norm is given by ∥ f ∥ L p, λ ≡ sup x ∈ R N, r > 0 ( 1 r N − λ ∫ B ( x, r ) | f ( y ) | p d y ) 1 p for f ∈ L loc p ( R N ).
A Riesz space ((X,succcurlyeq)) is called a normed Riesz space if X is a normed linear space whose norm (|cdot|) is a compatible with the partial order ≽ in the sense that (|x|geqslant |y|) holds for every (x,yin X) with (|x|succcurlyeq|y|), where (|z|= zveemathbf{0})+ -zveemathbf{0})) for every (zin X).
whose norm is (3.5).
Assume that is a bounded linear transformation, whose norm is denoted by, satisfying (3.1).
Let X be a uniformly convex Banach space whose norm is Fréchet differentiable.
Let be a Banach space whose norm is uniformly Gâteaux differentiable, and satisfies the condition (C2).
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Hence, IBVP (1.1) has at least three solutions in X whose norms are less than σ.
has at least three solutions in X whose norms are less than ρ.
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