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On a class of functions that satisfies explicit formulae involving the Möbius function

Kühn, Patrick ; Robles, Nicolas ; Roy, Arindam

In: The Ramanujan Journal, 2015, vol. 38, no. 2, p. 383-422

Circular Dichroism in Cu Resonant Auger Electron Diffraction

Matsui, Fumihiko ; Maejima, Naoyuki ; Matsui, Hirosuke ; Nishikawa, Hiroaki ; Daimon, Hiroshi ; Matsushita, Tomohiro ; Muntwiler, Matthias ; Stania, Roland ; Greber, Thomas

In: Zeitschrift für Physikalische Chemie, 2016, vol. 230, no. 4, p. 519-535

Anisotropic Operator Symbols Arising From Multivariate Jump Processes

Reich, Nils

In: Integral Equations and Operator Theory, 2009, vol. 63, no. 1, p. 127-150

Circular dichroism spectra of β-peptides: sensitivity to molecular structure and effects of motional averaging

Daura, Xavier ; Bakowies, Dirk ; Seebach, Dieter ; Fleischhauer, Jörg ; van Gunsteren, Wilfred ; Krüger, Peter

In: European Biophysics Journal, 2003, vol. 32, no. 8, p. 661-670

Asymptotics of the Instantons of Painlevé I

Garoufalidis, Stavros ; Its, Alexander ; Kapaev, Andrei ; Mariño, Marcos

In: International Mathematics Research Notices, 2012, vol. 2012, no. 3, p. 561-606

BAKER-AKHIEZER FUNCTION AS ITERATED RESIDUE AND SELBERG-TYPE INTEGRAL

FELDER, GIOVANNI ; VESELOV, ALEXANDER P.

In: Glasgow Mathematical Journal, 2009, vol. 51, no. A, p. 59-73

Assessment of total body water in paediatric patients on dialysis

Wühl, E. ; Fusch, Ch ; Schärer, K. ; Mehls, O. ; Schaefer, F.

In: Nephrology Dialysis Transplantation, 1996, vol. 11, no. 1, p. 75-80

BERNOULLI'S LAW OF LARGE NUMBERS

Bolthausen, Erwin ; Wüthrich, Mario V.

In: ASTIN Bulletin, 2013, vol. 43, no. 2, p. 73-79

A circular interpretation of the Euler–Maclaurin formula

Berrut, Jean-Paul

In: Journal of Computational and Applied Mathematics, 2006, vol. 189(1-2), p. 375-386

The present work makes the case for viewing the Euler–Maclaurin formula as an expression for the effect of a jump on the accuracy of Riemann sums on circles and draws some consequences thereof, e.g., when the integrand has several jumps. On the way we give a construction of the Bernoulli polynomials tailored to the proof of the formula and we show how extra jumps may lead to a smaller...

Adaptive point shifts in rational approximation with optimized denominator

Berrut, Jean-Paul ; Mittelmann, Hans D.

In: Journal of Computational and Applied Mathematics, 2004, vol. 164-165, p. 81

Classical rational interpolation is known to suffer from several drawbacks, such as unattainable points and randomly located poles for a small number of nodes, as well as an erratic behavior of the error as this number grows larger. In a former article, we have suggested to obtain rational interpolants by a procedure that attaches optimally placed poles to the interpolating polynomial, using the...