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Chebyshev approximation with applications to the numerical solution of differential equations

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Watson, G. A

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Approximation with respect to what is now known as the Chebyshev norm was proposed by Laplace (1799) in a study of the approximate solution of inconsistent linear equations. However, the first systematic investigation of the problem was carried out by Chebyshev (1854, 1859, 1881). The mainstream of the early theoretical investigation was the study of a restricted subset of an important general class of real linear problems.

dc.contributor.authorWatson, G. A
dc.date.accessioned2017-11-15T01:22:38Z
dc.date.available2017-11-15T01:22:38Z
dc.date.copyright1969
dc.identifier.otherb1015828
dc.identifier.urihttp://hdl.handle.net/1885/133657
dc.description.abstractApproximation with respect to what is now known as the Chebyshev norm was proposed by Laplace (1799) in a study of the approximate solution of inconsistent linear equations. However, the first systematic investigation of the problem was carried out by Chebyshev (1854, 1859, 1881). The mainstream of the early theoretical investigation was the study of a restricted subset of an important general class of real linear problems.
dc.format.extent193 l
dc.language.isoen
dc.subject.lcshChebyshev approximation
dc.subject.lcshDifferential equations Numerical solutions
dc.titleChebyshev approximation with applications to the numerical solution of differential equations
dc.typeThesis (PhD)
local.contributor.supervisorOsborne, M. R.
dcterms.valid1969
local.description.notesThesis (Ph.D.)--Australian National University, 1969. This thesis has been made available through exception 200AB to the Copyright Act.
local.type.degreeDoctor of Philosophy (PhD)
dc.date.issued1969
local.identifier.doi10.25911/5d7238d9e47c4
dc.date.updated2017-10-23T03:52:09Z
local.identifier.proquestYes
local.mintdoimint
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