Results 281 to 290 of about 97,544 (318)
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1983
Nach der Einleitung des Verf. handelt es sich um den von Pringsheim, London u.a. behandelten Problemkreis der Limesexistenz bei mehrfachen Folgen. Der Abschnitt II ist trivial. Abschnitt I bedarf erst einer Beseitigung sinnstörender Druckfehler und sonstiger Unklarheiten (S. 42 notwendig und hinreichend verwechselt; S. 42, Z. 1 und 2 unklar; S.
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Nach der Einleitung des Verf. handelt es sich um den von Pringsheim, London u.a. behandelten Problemkreis der Limesexistenz bei mehrfachen Folgen. Der Abschnitt II ist trivial. Abschnitt I bedarf erst einer Beseitigung sinnstörender Druckfehler und sonstiger Unklarheiten (S. 42 notwendig und hinreichend verwechselt; S. 42, Z. 1 und 2 unklar; S.
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Design and manufacturing of the ITER limiter
Fusion Engineering and Design, 2002The International Thermonuclear Experimental Reactor (ITER) tokamak has been designed to have two limiter modules located outboard in horizontal ports. During the start-up and shut-down phases of the Tokamak operating cycle, the limiter defines the plasma boundary and protect the main first wall (FW) and the RF antennas from the direct contact with the
Cardella, A. +5 more
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Accelerated Iterative Band-Limited Extrapolation Algorithms
IEEE Signal Processing Letters, 2004The iterative algorithms of Papoulis-Gerchberg and Cadzow are well-known algorithms for solving the band-limited extrapolation problem. These algorithms, however, are usually slowly convergent. We propose an acceleration scheme for both algorithms, based on finding best approximation in appropriate subspaces. The acceleration scheme can also be applied
B.G. Salomon, H. Ur
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The limit points of affine iterations
Numerical Functional Analysis and Optimization, 1990Suppose the mapping T has more then one fixed point. If the iteration converges, the limit will depend on the choice of the starting point. It is shown that for affine mappings this dependency can be described by solutions of certain linear equations.
Peter Kosmol, Xinlong Zhou
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2002
AbstractThis chapter discusses the contradiction in the limits of iteration, one of the four limits of thought. This type of limit arises when there is some operation that is applied over and over again as far as possible. The most notable example is the mathematical (ordinal) infinite.
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AbstractThis chapter discusses the contradiction in the limits of iteration, one of the four limits of thought. This type of limit arises when there is some operation that is applied over and over again as far as possible. The most notable example is the mathematical (ordinal) infinite.
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The Limit Law of the Iterated Logarithm
Journal of Theoretical Probability, 2013zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Hyperbolic Parabolic Limit, Maxwellian Iteration and Objectivity
2015In this chapter, we discuss the parabolic limit of extended thermodynamics via the Maxwellian iteration, and we observe that the usual constitutive equations, which are nonlocal in space, are approximations of some balance laws of ET when some relaxation times are negligible.
Tommaso Ruggeri, Masaru Sugiyama
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Limited view angle iterative CT reconstruction
SPIE Proceedings, 2012Computed Tomography (CT) is widely used for transportation security to screen baggage for potential threats. For example, many airports use X-ray CT to scan the checked baggage of airline passengers. The resulting reconstructions are then used for both automated and human detection of threats.
Sherman J. Kisner +5 more
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Constant Limit of a Sequence of Iterates
SIAM Journal on Mathematical Analysis, 1979Let N be the set of all points on the complex sphere $\sigma $ at which a sequence F of iterates of a meromorphic function f is normal. N is shown to be exactly those points in some neighborhood of which F breaks down uniformly into a finite number of fixed subsequences. Consider any domain $D \subseteq N$ together with all its images under $f:F(D) = \{
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Lower limits of iterated Wiener processes
Statistics & Probability Letters, 1995Let \(W\) and \(\widehat W\) be two independent Wiener processes with \(W(0) = \widehat W(0) = 0\) and let \(X^*_ t = \sup_{0 \leq u \leq t} | W (\widehat W_ u) |\) and \(Y^*_ t=\sup_{0\leq u\leq t}| W(|\widehat W_ u|)|\). Integral tests for \(P(X^*_ t < t^{1/4}/f(t)\), i.o.) = 0 or 1 and \(P(Y^*_ t < t^{1/4}/f(t)\), i.o.) = 0 or 1 are given.
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