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Elliptic Integrals of the First Kind

SIAM Journal on Mathematical Analysis, 1977
The reciprocal square root of any real polynomial with known zeros and degree not exceeding four is integrated in terms of a standard integral by a new quadratic transformation which preserves symmetry in the zeros. If at least one zero is real, this method, unlike earlier methods, leads to a single standard integral instead of a difference of two ...
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On an integral equation of first kind

Siberian Mathematical Journal, 1991
In \(\mathbb{R}^3\) the family \(\Gamma\) of straight lines \(\xi_1 = x_1 + (\xi_3 - x_3) \cos \alpha\), \(\xi_2 = x_2 + (\xi_3 - x_3) \sin \alpha\), \(0 \leq \alpha \leq 2 \pi\), passing through the point \(x = (x_1, x_2, x_3)\), and the equation \[ \int_\Gamma u(\xi)d \ell + \int_{\mathbb{R}^3} \theta (k) \rho (\alpha, x, \xi) u(\xi)d \xi = v(x ...
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Integration of first- and second-order orientation

Journal of the Optical Society of America A, 2003
The problem of how visual information such as orientation is combined across space bears on key visual abiities, such as texture perception. Orientation signals can be derived from both luminance and contrast, but it is not well understood how such information is pooled or how these different orientation signals interact in the integration process.
Harriet A, Allen   +3 more
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Approximate First Integrals of a Galaxy Model

Nonlinear Dynamics, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ünal, G., Gorali, G.
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Asymptotic Expansion of the First Elliptic Integral

SIAM Journal on Mathematical Analysis, 1985
Summary: Asymptotic formulas with error bounds are obtained for the first elliptic integral near its logarithmic singularity. It is convenient to start from the more general problem of expanding the integral over the positive t- axis of \([(t+x)(t+y)(t+z)(t+w)]^{-1/2}\).
Carlson, B. C., Gustafson, John L.
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Stabilization of positive systems with first integrals

Automatica, 2002
The paper concerns an affine control system whose drift term defines a positive system with first integrals. Under a suitable hypothesis, the authors construct feedbacks which stabilize a level set of the first integrals. Conditions are provided \(f\) for the same feedback to globally stabilize an equilibrium point.
Patrick De Leenheer, Dirk Aeyels
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Strictly Cooperative Systems with a First Integral

SIAM Journal on Mathematical Analysis, 1987
We consider systems of differential equations \(dx_ i/dt=F_ i(x_ 1,...,x_ n)\) in the nonnegative orthant in the n-space satisfying the following hypotheses: i) \(F(0)=0\); ii) if \(x_ ...
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