Decomposizione delle espressioni differenziali lineari omogenee in prodotti di fattori simbolici e applicazione relativa allo Studio delle equazioni differenziali lineari

G., Mammana

Mathematische Zeitschrift (1931)

  • Volume: 33, page 186-231
  • ISSN: 0025-5874; 1432-1823

How to cite

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Mammana, G.,. "Decomposizione delle espressioni differenziali lineari omogenee in prodotti di fattori simbolici e applicazione relativa allo Studio delle equazioni differenziali lineari." Mathematische Zeitschrift 33 (1931): 186-231. <http://eudml.org/doc/168268>.

@article{Mammana1931,
author = {Mammana, G.,},
journal = {Mathematische Zeitschrift},
pages = {186-231},
title = {Decomposizione delle espressioni differenziali lineari omogenee in prodotti di fattori simbolici e applicazione relativa allo Studio delle equazioni differenziali lineari},
url = {http://eudml.org/doc/168268},
volume = {33},
year = {1931},
}

TY - JOUR
AU - Mammana, G.,
TI - Decomposizione delle espressioni differenziali lineari omogenee in prodotti di fattori simbolici e applicazione relativa allo Studio delle equazioni differenziali lineari
JO - Mathematische Zeitschrift
PY - 1931
VL - 33
SP - 186
EP - 231
UR - http://eudml.org/doc/168268
ER -

Citations in EuDML Documents

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  1. Marko Švec, Несколько замечаний о линейном дифференциальном уравнении третьего порядка
  2. Jaromír Suchomel, Разложение линейных однородных дифференциальных операторов на сомножители 1-го порядка
  3. Miloš Ráb, O diferenciální rovnici y ' ' ' + 2 A ( x ) y ' + [ A ' ( x ) + ω ( x ) ] y = 0
  4. Miloš Ráb, O jistém zobecnění Sansonovy věty o neoscilaci integrálů diferenciální rovnice y ' ' ' + 2 A ( x ) y ' + [ A ' ( x ) + ω ( x ) ] y = 0
  5. Milan Gera, Allgemeine Bedingungen der Nichtoszillationsfähigkeit und der Oszillationsfähigkeit für die lineare Differentialgleichung dritter Ordnung y ' ' ' + p 1 ( x ) y ' ' + p 2 ( x ) y ' + p 3 ( x ) y = 0
  6. Jiří Taufer, On factorization method
  7. Milan Medveď, Sufficient condition for the non-oscillation of the non-homogeneous linear n -th order differential equation
  8. Valter Šeda, Über die Transformation der linearen Differentialgleichungen n -ter Ordnung. I.
  9. Jaromír Suchomel, Über die Zerlegungen von linearen homogenen Differentialoperatoren in Operatoren erster Ordnung
  10. František Neuman, Transformation theory of linear ordinary differential equations -- from local to global investigations

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