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A universal solution to one-dimensional oscillatory integrals
Science in China Series F: Information Sciences, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jianbing Li 0002 +2 more
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Oscillatory solutions of the rate equations
Physics Letters A, 1968Abstract It is shown that the rate equations for a system relaxing to black body radiation have no oscillatory solutions. A more convenient form of the equations for numerical calculation is given.
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Oscillatory convection in a dilute3He-superfluid4He solution
Journal of Low Temperature Physics, 1985Convective instabilities in a rectangular, unity-aspect-ratio Rayleigh-Benard cell with a solution of 1.46%3He in superfluid4He have been studied in the temperature range 0.70–1.05 K, with a corresponding Prandtl number range of 0 ...
Y. Maeno +3 more
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Oscillatory solutions of the Falkner-Skan equation
Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences, 1985Abstract The Falkner-Skan equation for similarity solutions of the Prandtl boundary-layer equations for incompressible flow is analysed for both positive and negative values of the parameter β. For β < — 1 branches of solutions with any number of intervals of overshoot are found analytically, and confirm recent numerical ...
Hastings, S. P., Troy, W.
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Oscillatory behavior of solutions of functional equations
Nonlinear Analysis: Theory, Methods & Applications, 2001This paper is about linear iterative functional equations \[ x[g^s(t)]=\sum_{k\in\{0,1,\dots ,s-1,s+1,\dots ,m+1\}}Q_k(t)x[g^k(t)]\quad (t\in I), \] where \(Q_{s-1},Q_{m+1}: I\to ]0,\infty[\); \(Q_k: I\to [0,\infty[\) for \(k\neq s\). \(I\) is a subset of \([0,\infty[,\) unbounded from above.
Nowakowska, W., Werbowski, J.
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Oscillatory solutions of the BCS gap equation
Solid State Communications, 1989Abstract When the Frohlich interaction is introduced in the BCS gap equation instead of Cooper's simplified form, and the electron-phonon coupling constant λ is negative, oscillatory solutions are obtained for the gap function Δ(e). We argue that these oscillatory solutions may be correct mathematically for a phonon or exciton spectrum which ...
M. Weger, R. Englman, B. Halperin
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On the oscillatory solutions in hyperbolic conservation laws
Nonlinear Analysis: Real World Applications, 2000The authors study Riemann problems with shock initial data for two examples of \(2\times 2\) conservation laws in one-space dimension: the shallow water equations and a three-phase Buckley-Leverett flow. For shock initial data that do not possess a viscous profile, they consider a parabolic regularization of the conservation laws for which they ...
Peters, George R., Čanić, Sunčica
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Oscillatory Solutions of Boundary Value Problems
2016We consider boundary value problems of the form $$\displaystyle\begin{array}{rcl} & x'' = f(t,x,x'), & {}\\ & x(a) = A,\quad x(b) = B,& {}\\ \end{array}$$ assuming that f is continuous together with f x and fx′. We study also equations in a quasi-linear form $$\displaystyle{x'' + p(t)x' + q(t)x = F(t,x,x').}$$ Introducing types of ...
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A Frequency Criterion for Oscillatory Solutions
SIAM Journal on Control, 1970openaire +2 more sources

