Academic literature on the topic 'Jansons'

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Journal articles on the topic "Jansons"

1

Raj, Aditya. "Book Review: Meenaz Kassam, Femida Handy and Emily Jansons, Philanthropy in India: Promise to Practice." Sociological Bulletin 67, no. 1 (2018): 137–39. http://dx.doi.org/10.1177/0038022917752178.

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2

Schoell-Glass, Charlotte, and Elizabeth Sears. "«Amerika kennt keine Ruinen». Horst W. Jansons Amerikabild." Zeitschrift für Ideengeschichte 3, no. 3 (2009): 97–114. http://dx.doi.org/10.17104/1863-8937-2009-3-97.

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3

Donati-Martin, C., and M. Yor. "On some examples of quadratic functionals of Brownian motion." Advances in Applied Probability 25, no. 3 (1993): 570–84. http://dx.doi.org/10.2307/1427524.

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During the last few years, several variants of P. Lévy's formula for the stochastic area of complex Brownian motion have been obtained. These are of interest in various domains of applied probability, particularly in relation to polymer studies. The method used by most authors is the diagonalization procedure of Paul Lévy.Here we derive one such variant of Lévy's formula, due to Chan, Dean, Jansons and Rogers, via a change of probability method, which reduces the computation of Laplace transforms of Brownian quadratic functionals to the computations of the means and variances of some adequate
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4

Donati-Martin, C., and M. Yor. "On some examples of quadratic functionals of Brownian motion." Advances in Applied Probability 25, no. 03 (1993): 570–84. http://dx.doi.org/10.1017/s0001867800025556.

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During the last few years, several variants of P. Lévy's formula for the stochastic area of complex Brownian motion have been obtained. These are of interest in various domains of applied probability, particularly in relation to polymer studies. The method used by most authors is the diagonalization procedure of Paul Lévy. Here we derive one such variant of Lévy's formula, due to Chan, Dean, Jansons and Rogers, via a change of probability method, which reduces the computation of Laplace transforms of Brownian quadratic functionals to the computations of the means and variances of some adequate
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5

Mahtani, Rajshri. "Meenaz Kassam, Femida Handy and Emily Jansons: Philanthropy in India: Promise to Practice: A Book Review." VOLUNTAS: International Journal of Voluntary and Nonprofit Organizations 30, no. 4 (2018): 901–2. http://dx.doi.org/10.1007/s11266-018-9956-3.

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6

Dukaļska, Iveta. "SYNCRETISM OF THE SEASONAL RITUALS IN THE LATGALIAN BORDERLAND." Via Latgalica, no. 3 (December 31, 2010): 92. http://dx.doi.org/10.17770/latg2010.3.1674.

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<p>German written sources are representing information on masquerade traditions in Latvia already in the 17th century - Latvian mask parades in 1636 are described by the Kurzeme and Zemgale Superintendent, P. Einhorn. (Jansons 2010: 49). Information about the Latvian masquerade traditions from the Christian Church sources in the nineteenth century and at the beginning of the twentieth century have been negative, which is analyzed in 30-ties of the 20th century by ethnologist Jānis Alberts Jansons in his work "The Latvian mask parades”, but through a field study at the beginning of 21st c
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7

Alzubaidi, Hasan. "Efficient exponential timestepping algorithm using control variate technique for simulating a functional of exit time of one-dimensional Brownian diffusion with applications in finance." Arabian Journal of Mathematics 9, no. 3 (2020): 495–511. http://dx.doi.org/10.1007/s40065-020-00287-w.

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Abstract The exponential timestepping Euler algorithm with a boundary test is adapted to simulate an expected of a function of exit time, such as the expected payoff of barrier options under the constant elasticity of variance (CEV) model. However, this method suffers from a high Monte Carlo (MC) statistical error due to its exponentially large exit times with unbounded samples. To reduce this kind of error efficiently and to speed up the MC simulation, we combine such an algorithm with an effective variance reduction technique called the control variate method. We call the resulting algorithm
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8

Dymel-Trzebiatowska, Hanna. "„Nie można stać się Mamą Muminka tylko dlatego, że się wyniosło stół na dwór”. Biograficzno-intertekstualna interpretacja postaci Mamy Muminka w książkach Tove Jansson." Studia Scandinavica, no. 1 (21) (December 17, 2017): 11–23. http://dx.doi.org/10.26881/ss.2017.21.01.

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The aim of the article is to explore the phenomenon of Moominmamma via biographical and intertextual reading of the Moomin books by Tove Jansson. Moominmamma is a sophisticated figure, multileveled and dynamic within the series. Furthermore, she seems to be the most deliberate character already from the first volume. She embodies not only tolerance and joy inspired by Jansson’s mother, Signe Hammarsten-Jansson, but her characterization also includes deeper intertextual references. Experienced readers can, for example, spot elements of the élan vital concept by Henri Bergson, Socratic maieutics
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9

Zahavi, Dan. "Manhattan Dynamite and no pancakes: Tradition and normality in the work of Tove Jansson." SATS 19, no. 1 (2018): 5–19. http://dx.doi.org/10.1515/sats-2017-3001.

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Abstract It is not uncommon to read the Moomin tales through existentialist lenses. Although there might be natural reasons for focusing on and privileging the nine classical Moomin books, it would, however, be a mistake to overlook Jansson’s comic strips. This is so, not only because of the quality of Jansson’s drawings and because of the way she innovatively worked with and developed that graphic medium, but certainly also because of the stories they contain. When read alongside the books, the comic strips add important aspects and nuances to Jansson’s portrayal of human existence. By allowi
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10

DAVIDSON, A., and A. GANESH. "Maximal Steiner Trees in the Stochastic Mean-Field Model of Distance." Combinatorics, Probability and Computing 26, no. 6 (2017): 826–38. http://dx.doi.org/10.1017/s0963548317000220.

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Consider the complete graph on n vertices, with edge weights drawn independently from the exponential distribution with unit mean. Janson showed that the typical distance between two vertices scales as log n/n, whereas the diameter (maximum distance between any two vertices) scales as 3 log n/n. Bollobás, Gamarnik, Riordan and Sudakov showed that, for any fixed k, the weight of the Steiner tree connecting k typical vertices scales as (k − 1)log n/n, which recovers Janson's result for k = 2. We extend this to show that the worst case k-Steiner tree, over all choices of k vertices, has weight sc
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