A remark on the differential equation $y^{\prime \prime }+q(x)y=r(x)$

Elena Pavlíková

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A modification of the Sturm's theorem on separating zeros of solutions of a linear differential equation of the 2nd order

Miroslav Laitoch (1978)

Sborník prací Přírodovědecké fakulty University Palackého v Olomouci. Matematika

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Projections of knots

Dennis Roseman (1975)

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Skip Pennock (2005)

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Mp-small summands increase knot width.

Hendricks, Jacob (2004)

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General Franklin systems as bases in H¹[0,1]

Gegham G. Gevorkyan, Anna Kamont (2005)

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By a general Franklin system corresponding to a dense sequence of knots 𝓣 = (tₙ, n ≥ 0) in [0,1] we mean a sequence of orthonormal piecewise linear functions with knots 𝓣, that is, the nth function of the system has knots t₀, ..., tₙ. The main result of this paper is a characterization of sequences 𝓣 for which the corresponding general Franklin system is a basis or an unconditional basis in H¹[0,1].

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Mulazzani, Michele (2006)

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Every knot is a billiard knot

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We show that every knot can be realized as a billiard trajectory in a convex prism. This proves a conjecture of Jones and Przytycki.

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On 10-crossing knots

Perko, Kenneth A. jr. (1979)

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Displaying similar documents to “A remark on the differential equation y ' ' + q ( x ) y = r ( x ) ”

Displaying similar documents to “A remark on the differential equation $y^{''} + q (x) y = r (x)$ ”