In [1] Baker proved that every isometry from a

normed space into a strictly convex normed linear space is affine.

Let X be a

normed space, let D be a convex subset of X, and let c > 0.

h(gI) is a

normed space with the norm [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII].

By an orthogonality

normed space, we mean an orthogonality space having a normed structure.

Let (X, q) be a semi

normed space over the field C of complex numbers with the semi norm q.

To show that a

normed space is a Hilbert space, we prove that the

normed spaces comes from an inner product.

Kaiser in (14) proved the stability of monomial functional equation where the functions map a

normed space over a field with valuation to a Banach space over a field with valuation and the control function is of the form [epsilon]([||x||.

The concept of a linear 2-

normed space was introduced as a natural 2-metric analogue of that of a

normed space.

Many problems for partial difference and integro-difference equations can be written as difference equations in a

normed space.

A subspace of a

normed space is a closed linear manifold; the closure [M.

Let E be a

normed space, U an open subset of E and G, F [member of] [A.

There exists a non-complete real

normed space whose totally antiproximinal convex subsets are not rare.