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Kestutis Salkauskas

Positions

Professor Emeritus

Faculty of Science, Department of Mathematics and Statistics

Contact information

Email

ksalkaus@ucalgary.ca

More Information

Books

  • Lancaster, Peter and Salkauskas, Kes. Transform methods in applied mathematics , John Wiley \& Sons Inc., 1996. xii+332. Print.
  • Bos, Len and Salkauskas, Kes. Weighted splines based on piecewise polynomial weight functions , SIAM, 1992. 87-98. Print.
  • Bos, Len, Grabenstetter, J. E. and Salkauskas, Kes. Finite element interpolation with weighted smoothing 2. Acad. Cienc. Exact. F\'\i s. Qu\'\i m. Nat. Zaragoza, 1990. 17-23. Print.
  • Lancaster, Peter and Salkauskas, Kes. Curve and surface fitting Academic Press Inc. [Harcourt Brace Jovanovich Publishers], 1986. xii+280. Print.
  • Salkauskas, Kes. Some relationships between surface splines and {K}riging 61. Birkh\"auser, 1982. 313-325. Print.

Journal articles

  • Malva, Leonor and Salkauskas, Kes. "Enforced drainage terrain models using minimum norm networks and smoothing splines". The Rocky Mountain Journal of Mathematics 30.3 (2000): 1075-1109. Print.
  • Franke, R. and Salkauskas, Kes. "Localization of multivariate interpolation and smoothing methods". Journal of Computational and Applied Mathematics 73.1-2 (1996): 79-94. Print.
  • Bos, Len, Grabenstetter, J. E. and Salkauskas, Kes. "Pseudo-tensor product interpolation and blending with families of univariate schemes". Computer Aided Geometric Design 13.5 (1996): 429-440. Print.
  • Bos, Len and Salkauskas, Kes. "Limits of weighted splines based on piecewise constant weight functions". The Rocky Mountain Journal of Mathematics 23.2 (1993): 483-493. Print.
  • Salkauskas, Kes and Bos, Len. "Weighted splines as optimal interpolants". The Rocky Mountain Journal of Mathematics 22.2 (1992): 705-717. Print.
  • Salkauskas, Kes. "Moving least squares interpolation with thin-plate splines and radial basis functions". Computers & Mathematics with Applications. An International Journal 24.12 (1992): 177-185. Print.
  • Bos, Len and Salkauskas, Kes. "Moving least-squares are {B}ackus-{G}ilbert optimal". Journal of Approximation Theory 59.3 (1989): 267-275. Print.
  • Bos, Len and Salkauskas, Kes. "Comment on the representation of splines as {B}oolean sums". Journal of Approximation Theory 53.2 (1988): 155-162. Print.
  • Bos, Len and Salkauskas, Kes. "On the matrix {$[\vert x\sb i-x\sb j\vert \sp 3]$} and the cubic spline continuity equations". Journal of Approximation Theory 51.1 (1987): 81-88. Print.
  • Salkauskas, Kes. "{$C\sp{1}$} splines for interpolation of rapidly varying data". The Rocky Mountain Journal of Mathematics 14.1 (1984): 239-250. Print.
  • Lancaster, Peter and Salkauskas, Kes. "Surfaces generated by moving least squares methods". Mathematics of Computation 37.155 Academic Press Inc. [Harcourt Brace Jovanovich Publishers], (1981): 141-158. Print.
  • Salkauskas, Kes. "Almost-interpolatory {C}hebyshev quadrature. {II}". , , (1977): 381-388. Print.
  • Salkauskas, Kes. "On weight functions for {C}hebyshev quadrature". Numerische Mathematik 24. (1975): 13-18. Print.
  • Salkauskas, Kes. "Almost-interpolatory \v {C}eby\v sev quadrature on {$[-1,\,1]$}". , (1973): 333-334. Congressus Numerantium, No. VII. Print.
  • Salkauskas, Kes. "Almost-interpolatory {C}hebyshev quadrature". Mathematics of Computation 27. (1973): 645-654. Print.
  • Salkauskas, Kes. "Existence of quadrature formulae with almost equal weights". Mathematics of Computation 25. (1971): 105-109. Print.