Reduksi dan Bentuk Normal Matriks Pensil
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Date
2014Author
Panggabean, Suvriadi
Advisor(s)
Tulus, Tulus
Suwilo, Saib
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Matrix Pencils A - ),J3 is a generalized eigenvalue,· where ,,\ is a eigenvafoe that
corresponding with det (A - >.B) = 0, A and B is a. matrix square non singular,
such that matrix pencils divide into two type, regular pencils and singular pencils.
All matrix pencils A - B can be reduced to a canonical form (with equivalence
transformation) and all matrix pencils A->.B can be find the canonical form such
as then we call the normal form of matrix pencils, and furthermore, the canonical
form of matrix pencils represented in kronecker canonical form.
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