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Comment.Math.Univ.Carolin. 48,3 (2007)431442Representation of bilinear forms in nonArchimedean Hilbert space by linear operators II Dodzi Attimu, Toka DiaganaAbstract. The paper considers the representation
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01
Understand the definition of a bilinear form.
02
Determine the matrix representation of the bilinear form.
03
Choose a basis for the vector space on which the bilinear form is defined.
04
Write out the basis elements in terms of coordinates.
05
Write out the matrix of the bilinear form using the basis elements.

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Mathematicians studying linear algebra or functional analysis.
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Computer scientists working on algorithms involving matrices and vectors.
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Representation of bilinear forms is a method used to encode and analyze the relationships between pairs of vectors in a vector space.
Individuals or entities who are involved in mathematical analysis or applications that involve bilinear forms are required to file representation of bilinear forms.
Representation of bilinear forms can be filled out by providing the necessary information about the vector space, the bilinear form, and the relationships between vectors.
The purpose of representation of bilinear forms is to provide a structured way to understand and work with the properties of bilinear forms in mathematical calculations and applications.
Information such as the definition of the vector space, the expression of the bilinear form, and the conditions for symmetry or non-degeneracy must be reported on representation of bilinear forms.
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