000			02741pam a2200409 a 4500
001			2315897
003			RPAM
005			20201106112328.0
006			aa b 001 0
007			cr/|||||||||||
008			140929s1982 riua ob 001 0 eng
020			_a9780821875933 (online)
040			_aDLC _cDLC _dDLC _dRPAM
050	0	0	_aQA224 _b.S27
082	0	0	_a511/.42 _219
100	1		_aSchempp, W. _q(Walter), _d1938-
245	1	0	_aComplex contour integral representation of cardinal spline functions / _h[electronic resource] _cWalter Schempp.
260			_aProvidence, R.I. : _bAmerican Mathematical Society, _cc1982.
300			_a1 online resource (xiii, 109 p. : ill.)
490	1		_aContemporary mathematics, _x0271-4132 (print); _x1098-3627 (online); _vv. 7
504			_aBibliography: p. 101-106.
500			_aIncludes indexes.
505	0	0	_t1. Cardinal Spline Functions _t2. A Complex Contour Integral Representation of Basis Spline Functions (Compact Paths) _t3. The Case of Equidistant Knots _t4. Cardinal Exponential Spline Functions and Interpolants _t5. Inversion of Laplace Transform _t6. A Complex Contour Integral Representation of Cardinal Exponential Spline Functions (Non-Compact Paths) _t7. A Complex Contour Integral Representation of Euler-Frobenius Polynomials (Non-Compact Paths) _t8. Cardinal Exponential Spline Interpolants of Higher Order _t9. Convergence Behaviour of Cardinal Exponential Spline Interpolants _t10. Divergence Behaviour of Polynomial Interpolants on Compact Intervals (The M�eray-Runge Phenomenon) _t11. Cardinal Logarithmic Spline Interpolants _t12. Inversion of Mellin Transform _t13. A Complex Contour Integral Representation of Cardinal Logarithmic Spline Interpolants (Non-Compact Paths) _t14. Divergence Behaviour of Cardinal Logarithmic Spline Interpolants (The Newman-Schoenberg Phenomenon) _t15. Summary and Concluding Remarks _tReferences _tSubject Index _tAuthor Index
506	1		_aAccess is restricted to licensed institutions
533			_aElectronic reproduction. _bProvidence, Rhode Island : _cAmerican Mathematical Society. _d2012
538			_aMode of access : World Wide Web
588			_aDescription based on print version record.
650		0	_aSpline theory.
650		0	_aIntegral transforms.
650		0	_aIntegral representations.
776	0		_iPrint version: _aSchempp, W. 1938- _tComplex contour integral representation of cardinal spline functions / _w(DLC) 81022771 _x0271-4132 _z9780821850060
786			_dAmerican Mathematical Society
830		0	_aContemporary mathematics (American Mathematical Society) ; _vv. 7.
856	4		_3Contents _uhttp://www.ams.org/conm/007/
856	4		_3Contents _uhttp://dx.doi.org/10.1090/conm/007
942			_2EBK11284 _cEBK
999			_c40578 _d40578