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Pérez Fernández, Teresa Encarnación Author

On higher order Padé-type approximants with some prescribed coefficients in the numerator

  • Piñar M.
  • Pérez T.

Numerical Algorithms - 1/1/1992

10.1007/bf02141942

Cite count:
  • CiteScore: 4 (2020)
Open Access

Global properties of zeros for Sobolev-type orthogonal polynomials

  • PEREZ, TE
  • PINAR, MA

Journal of Computational and Applied Mathematics - 31/12/1993

10.1016/0377-0427(93)90154-4 View source

Cite count: 8 (Web of Science) 10 (Scopus)
  • CiteScore: 4.5 (2020)

Regular sobolev type orthogonal polynomials: The bessel case

  • Marcellan, F
  • Perez, TE
  • Pinar, MA

Rocky Mountain Journal of Mathematics - 1/09/1995

10.1216/rmjm/1181072155 View source

Cite count: 6 (Web of Science) 7 (Scopus)
  • CiteScore: 0.8 (2020)
Open Access

General Sobolev orthogonal polynomials

  • Marcellan, F
  • Perez, TE
  • Pinar, MA
  • Ronveaux, A

Journal of Mathematical Analysis and Applications - 15/06/1996

10.1006/jmaa.1996.0227 View source

Cite count: 12 (Web of Science) 13 (Scopus)
  • CiteScore: 2.5 (2020)
Open Access

Laguerre-Sobolev orthogonal polynomials

  • Marcellan, F
  • Perez, TE
  • Pinar, MA

Journal of Computational and Applied Mathematics - 27/07/1996

10.1016/0377-0427(95)00234-0 View source

Cite count: 21 (Web of Science) 23 (Scopus)
  • CiteScore: 4.5 (2020)
Open Access

On Sobolev orthogonality for the generalized Laguerre polynomials

  • Perez, TE
  • Pinar, MA

Journal of Approximation Theory - 1/09/1996

10.1006/jath.1996.0069 View source

Cite count: 30 (Web of Science) 33 (Scopus)
  • CiteScore: 1.5 (2020)
Open Access

An asymptotic result for Laguerre-Sobolev orthogonal polynomials

  • Marcellan, F
  • Meijer, HG
  • Perez, TE
  • Pinar, MA

Journal of Computational and Applied Mathematics - 18/12/1997

10.1016/s0377-0427(97)00179-9 View source

Cite count: 11 (Web of Science) 11 (Scopus)
  • CiteScore: 4.5 (2020)
Open Access

Asymptotics of Sobolev orthogonal polynomials for coherent pairs of measures

  • Martinez-Finkelshtein, A
  • Moreno-Balcazar, JJ
  • Perez, TE
  • Pinar, MA

JOURNAL OF APPROXIMATION THEORY - 1/02/1998

10.1006/jath.1997.3123 View source

Cite count: 30 (Web of Science) 27 (Scopus)
  • JCR Quartile: Q2 (1998)
  • JCR Impact Factor: 0.351 (2022)
  • Category normalized Impact: 1.961 (1998)
  • CiteScore: 1.5 (2020)
Open Access

Sobolev orthogonality for the Gegenbauer polynomials {C<sup>(-N+1/2)</sup><inf>n</inf>}<inf>n≥0</inf>

  • de Morales, MA
  • Perez, TE
  • Pinar, MA

Journal of Computational and Applied Mathematics - 30/11/1998

10.1016/s0377-0427(98)00124-1 View source

Cite count: 24 (Web of Science) 26 (Scopus)
  • CiteScore: 4.5 (2020)
Open Access

Non-standard orthogonality for Meixner polynomials

  • Álvarez De Morales M.
  • Pérez T.
  • Piñar M.
  • Ronveaux A.

Electronic Transactions on Numerical Analysis - 1/12/1999

Cite count: 12 (Scopus)
  • SJR Quartile: Q2
  • CiteScore: 1.5 (2020)
  • SJR: 1.097 (1999
  • SNIP: 0.918 (1999
  • SJR Categories: Analysis (Q2)

Orthogonal polynomials associated with a nondiagonal Sobolev inner product with polynomial coefficients

  • De Morales, MA
  • Perez, TE
  • Pinar, MA
  • Ronveaux, A
  • Jones, WB
  • Ranga, AS

Orthogonal Functions, Moment Theory, and Continued Fractions - 1998

Cite count: 3 (Web of Science)

Sobolev orthogonality and properties of the generalized Laguerre polynomials

  • Perez, TE
  • Pinar, MA
  • Jones, WB
  • Ranga, AS

Orthogonal Functions, Moment Theory, and Continued Fractions - 1998

Cite count: 4 (Web of Science)

GEGENBAUER-SOBOLEV ORTHOGONAL POLYNOMIALS

  • MARCELLAN, F
  • PEREZ, TE
  • PINAR, MA
  • Cuyt, A

NONLINEAR NUMERICAL METHODS AND RATIONAL APPROXIMATION II - 1994

Cite count: 6 (Web of Science)
Open Access

What is beyond coherent pairs of orthogonal polynomials?

  • Marcellan, F
  • Petronilho, JC
  • Perez, TE
  • Pinar, MA

JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS - 29/12/1995

10.1016/0377-0427(95)00121-2 View source

Cite count: 14 (Web of Science) 14 (Scopus)
  • CiteScore: 4.5 (2020)

Classical orthogonal polynomials in two variables: a matrix approach

  • Fernandez, L
  • Perez, TE
  • Pinar, MA

NUMERICAL ALGORITHMS - 1/07/2005

10.1007/s11075-004-3625-x View source

Cite count: 14 (Web of Science) 14 (Scopus)
  • SJR Quartile: Q2
  • CiteScore: 4 (2020)
  • SJR: 0.638 (2005
  • SNIP: 0.791 (2005
  • SJR Categories: Applied Mathematics (Q2)

This author has no patents.

Corrosion in the Oil and Gas Industry: An Increasing Challenge for Materials

  • Perez, Teresa E.

JOM - 8/2013

10.1007/s11837-013-0675-3

Cite count: 90 (Web of Science)

Scopus: 12

Web of Science: 12

Scopus: 18

Web of Science: 16

Last data update: 11/2/24 3:54 AM
Next scheduled update: 11/9/24 3:00 AM