On Normed Vector Spaces
Definition: A bilinear form on a normed vector space is bounded, if there is a constant C such that for all u, v ∈ V
Definition: A bilinear form on a normed vector space is elliptic, or coercive, if there is a constant c > 0 such that for all u ∈ V
Read more about this topic: Bilinear Form
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“Surely, we are provided with senses as well fitted to penetrate the spaces of the real, the substantial, the eternal, as these outward are to penetrate the material universe. Veias, Menu, Zoroaster, Socrates, Christ, Shakespeare, Swedenborg,—these are some of our astronomers.”
—Henry David Thoreau (1817–1862)