Asymptotic expansions of solutions of the equation ( p ( x ) y ' ) ' - q ( x ) y = 0 with complex-valued coefficients

Miloš Ráb

Archivum Mathematicum (1972)

  • Volume: 008, Issue: 1, page 1-15
  • ISSN: 0044-8753

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Ráb, Miloš. "Asymptotic expansions of solutions of the equation $(p(x)y^{\prime })^{\prime }-q(x)y=0$ with complex-valued coefficients." Archivum Mathematicum 008.1 (1972): 1-15. <http://eudml.org/doc/15913>.

@article{Ráb1972,
author = {Ráb, Miloš},
journal = {Archivum Mathematicum},
language = {eng},
number = {1},
pages = {1-15},
publisher = {Department of Mathematics, Faculty of Science of Masaryk University, Brno},
title = {Asymptotic expansions of solutions of the equation $(p(x)y^\{\prime \})^\{\prime \}-q(x)y=0$ with complex-valued coefficients},
url = {http://eudml.org/doc/15913},
volume = {008},
year = {1972},
}

TY - JOUR
AU - Ráb, Miloš
TI - Asymptotic expansions of solutions of the equation $(p(x)y^{\prime })^{\prime }-q(x)y=0$ with complex-valued coefficients
JO - Archivum Mathematicum
PY - 1972
PB - Department of Mathematics, Faculty of Science of Masaryk University, Brno
VL - 008
IS - 1
SP - 1
EP - 15
LA - eng
UR - http://eudml.org/doc/15913
ER -

References

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  1. Richard U., Serie asintotiche peг una classe di equazioni diffeгenziali lineari non oscillanti del 2° ordine, Univ. e Politec. Torino Rend. Sem. Mat. 23 (1963/64), 171-217. (1963) MR0173810
  2. Haгtman P., Ordinary diffeгential equations, John Wiley - Sons, Inc., New Yoгk-London-Sydney 1964. (1964) 

Citations in EuDML Documents

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  1. Po Fang Hsieh, On asymptotic integrations of x 2 y ' ' - P ( x ) y = 0
  2. Miloš Ráb, Asymptotic formulas for solutions of the equation [ p ( t ) y ' ] ' = q ( t ) y + r ( t )
  3. Hans-Görg Roos, Die Konstruktion asymptotischer Fundamentalsysteme für lineare Differentialgleichungen mit Wendepunkten
  4. Ivo Res, Asymptotic properties of solutions of the differential equation { A n - 1 - 1 ( t ) ⋯ [ A 1 - 1 ( t ) y ' ] ' ⋯ } ' = A n ( t ) y + F ( t )
  5. L. Katzarkov, M. Ramachandran, On the universal coverings of algebraic surfaces

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