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• W970781626 abstract "Let K be a field. By a polynomial over K we shall mean a formal expression $$f(t) = {a_n}{t^n} + ... + {a_0}$$. where t is a “variable”. We have to explain how to form the sum and product of such expressions. Let $$g(t) = {b_n}{t^m} + ... + {b_0}$$be another polynomial with b j ∈ K. If, say, n ≧ m we can write b j = 0 if j > m, $${g}t = 0{t^n} + ... + {b_m}{t^m} + ... + {b_0}$$, and then we can write the sum f + g as $$(f + g)(t) = ({a_n} + {b_n}){t^n} + ... + ({a_0} + {b_0})$$." @default.
• W970781626 created "2016-06-24" @default.
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• W970781626 date "1987-01-01" @default.
• W970781626 modified "2023-09-26" @default.
• W970781626 title "Polynomials and Matrices" @default.
• W970781626 doi "https://doi.org/10.1007/978-1-4757-1949-9_9" @default.
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