Exact(36)
Suppose that a mapping with satisfies the inequality(3.51 for all Then there exists a unique quartic mapping satisfying (3.83).
A mapping with satisfies (2.3).
Assume that a mapping with satisfies (313).
Let be a mapping with satisfies (1.10).
If an even function with satisfies (1.10), then is quadratic.
Assume that a mapping with satisfies the functional inequality (318).
Similar(24)
with satisfy all conditions in Theorem 2.6.
More satisfied with myself, less satisfied with what I eat.
Let with and satisfy (2.16) with even.
Let with and satisfy (2.16) with odd.
Let with and satisfy (2.16).
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