Oscillations of anharmonic Fourier series and the wave equation.
Revista Matemática Iberoamericana (1985)
- Volume: 1, Issue: 4, page 57-77
- ISSN: 0213-2230
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topHaraux, Alain, and Komornik, Vilmos. "Oscillations of anharmonic Fourier series and the wave equation.." Revista Matemática Iberoamericana 1.4 (1985): 57-77. <http://eudml.org/doc/39830>.
@article{Haraux1985,
	abstract = {In this paper we have collected some partial results on the sign of u(t,x) where u is a (sufficiently regular) solution of⎧     utt + (-1)m Δmu = 0     (t,x) ∈ R x Ω⎨⎩     u|Γ = ... = Δm-1 u|Γ = 0     t ∈ R.These results rely on the study of a sign of almost periodic functions of a special form restricted to a bounded interval J.},
	author = {Haraux, Alain, Komornik, Vilmos},
	journal = {Revista Matemática Iberoamericana},
	keywords = {Series de Fourier; Ecuación de onda; Oscilador anarmónico; Ecuaciones en derivadas parciales no lineales; Evolución no lineal; anharmonic Fourier series; oscillation; wave equation; regular solution; almost periodic functions},
	language = {eng},
	number = {4},
	pages = {57-77},
	title = {Oscillations of anharmonic Fourier series and the wave equation.},
	url = {http://eudml.org/doc/39830},
	volume = {1},
	year = {1985},
}
TY  - JOUR
AU  - Haraux, Alain
AU  - Komornik, Vilmos
TI  - Oscillations of anharmonic Fourier series and the wave equation.
JO  - Revista Matemática Iberoamericana
PY  - 1985
VL  - 1
IS  - 4
SP  - 57
EP  - 77
AB  - In this paper we have collected some partial results on the sign of u(t,x) where u is a (sufficiently regular) solution of⎧     utt + (-1)m Δmu = 0     (t,x) ∈ R x Ω⎨⎩     u|Γ = ... = Δm-1 u|Γ = 0     t ∈ R.These results rely on the study of a sign of almost periodic functions of a special form restricted to a bounded interval J.
LA  - eng
KW  - Series de Fourier; Ecuación de onda; Oscilador anarmónico; Ecuaciones en derivadas parciales no lineales; Evolución no lineal; anharmonic Fourier series; oscillation; wave equation; regular solution; almost periodic functions
UR  - http://eudml.org/doc/39830
ER  - 
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