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Articles de revues sur le sujet « Tossina »

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Auteur : Grafiati
Publié le 10 mars 2023

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1

Lovato, A., D. A. Restivo, G. Ottaviano, G. Marioni et R. Marchese-Ragona. « Botulinum toxin therapy : functional silencing of salivary disorders ». Acta Otorhinolaryngologica Italica 37, no 2 (avril 2017) : 168–71. http://dx.doi.org/10.14639/0392-100x-1608.

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La tossina botulinica è una neurotossina prodotta dal batterio anaerobio Clostridium botulinum. L’iniezione di tossina botulinica è un trattamento sicuro ed efficace quando viene usata per inibire la funzione delle ghiandole salivari in patologie come gli sialoceli o le fistole salivari di origine post-traumatica o iatrogena. Negli scialoceli e fistole salivari, il trattamento con tossina botulinica può essere preso in considerazione anche dopo il fallimento o in aggiunta ai trattamenti conservativi non chirurgici. La terapia con tossina botulinica si sta dimostrando promettente anche nel trattamento della scialoadenite cronica. La tossina botulinica ha un elevato tasso di risoluzione nella Sindrome di Frey ed è considerata il gold standard nel trattamento di questo disturbo neurologico.
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Sangla, S. « Aspetti terapeutici attuali della tossina botulinica in neurologia ». EMC - Medicina Riabilitativa 14, no 3 (janvier 2007) : 1–13. http://dx.doi.org/10.1016/s1283-078x(07)70229-8.

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Ruggeri, M., A. Carletto et M. Marchetti. « Valutazione economica della tossina botulinica per la profilassi dell’emicrania cronica ». PharmacoEconomics Italian Research Articles 15, no 1 (4 juin 2013) : 19–33. http://dx.doi.org/10.1007/s40276-013-0003-5.

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Molteni, Franco. « Trattamento della spasticitŕ e della distonia ». CHILD DEVELOPMENT & ; DISABILITIES - SAGGI, no 3 (avril 2012) : 79–81. http://dx.doi.org/10.3280/cdd2010-003013.

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Le alterazioni congenite del sistema nervoso centrale e le patologie degenerative possono comportare disturbi a carico dell'attivitŕ muscolare sotto forma di spasticitŕ e/o distonia. Nel grave cerebroleso l'iperattivitŕ muscolare dŕ facilmente luogo ad esiti invalidanti che, sommati ad altre comorbilitŕ, si traducono in quadri molto complessi: a volte l'alterazione motoria non č compatibile con posture che consentano l'interazione con l'ambiente; in alcuni casi la stessa sopravvivenza del paziente viene messa a rischio da complicanze, come le gravi patologie dell'apparato urinario conseguenti a iperattivitŕ vescicale. Chirurgia ortopedica, tossina botulinica, baclofen intratecale, impianto di stimolatori a livello dei nuclei della base sono strumenti che possono migliorare in misura significativa la qualitŕ di vita del paziente se vengono usati tenendo ben presenti i bisogni che prevalgono nel singolo caso.
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Lacquaniti, S., P. P. Fasolo, E. Conti, G. Sebastiani, R. Mandras, L. Puccetti et G. Fasolis. « La Tossina Botulinica Tipo a Nel Trattamento Della Prostatite non Batterica : Studio Prospettico di Fase II ». Urologia Journal 71, no 3 (juillet 2004) : 239–40. http://dx.doi.org/10.1177/039156030407100314.

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Ravasio, R., A. L. Abbamondi et D. Milletti. « Analisi di minimizzazione dei costi della tossina botulinica di tipo A (Dysport®) nel trattamento della spasticità post-ictus in Italia ». Giornale Italiano di Health Technology Assessment 6, no 2-3 (4 juillet 2013) : 65–71. http://dx.doi.org/10.1007/s40269-013-0006-0.

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Bianchi, Alfio Ernesto, Antonio Maggi et Riccardo Raddino. « Il microbiota intestinale, tra salute e malattia : un vero attore a due facce ». CARDIOLOGIA AMBULATORIALE 30, no 2 (14 octobre 2021) : 85–91. http://dx.doi.org/10.17473/1971-6818-2021-2-1.

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Il microbiota intestinale è un ecosistema batterico cha ha proprietà difensive per l’ospite ma che in particolari condizioni può produrre metaboliti tossici e dannosi per l’organismo. Metaboliti benefici sono gli acidi grassi a catena corta (SCAF), i metaboliti biliari ed i probiotici. Metaboliti dannosi sono la trimetilamina-N-ossidata (TMAO), i lipopolisaccaridi (LPS) e le tossine uremiche. La permeabilità della mucosa intestinale è la causa principale del passaggio in circolo di metaboliti dannosi. Il microbiota può intervenire in modo difensivo o dannoso in molte patologie cardiovascolari come la cardiopatia ischemica e lo scompenso ed in situazioni cliniche come il diabete, l’obesità, la malattia renale, la colite ulcerosa, il morbo di Chron e le malattie neurodegenerative. La dieta corretta è il cardine per mantenere una una favorevole funzionalità del microbiota.
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van Liere, D. W. « The Significance of Fowls' Bathing in Dust ». Animal Welfare 1, no 3 (août 1992) : 187–202. http://dx.doi.org/10.1017/s0962728600015001.

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AbstractDustbathing in fowls (eg chickens, Gallus gallus) consists of tossing the litter onto and between the fluffed feathers and subsequently enclosing it by flattening the feathers. The proximal contact between litters like sand and peat, and the integument is intensified by rubbing the body. This is not the case in wood-shavings which adhere to the distal plumage after tossing; rubbings in wood-shavings are frequently interrupted by reinitiated tossings. Lipids accumulate on the feathers and become stale during dust deprivation. Only baths in sand and peat are effective in removing excessive lipids from the proximal downy feather parts. Fluffiness of the down is highest in hens on peat, intermediate on sand and lowest on wood-shavings, while the reverse is true for the plumage surface temperature of the back Hens monitor the integumental lipid condition which becomes causally connected with bathing in the course of experiencing litter bathing effects. It is shown from the author's experimental study that hens naive of bathing in litter, and hens experienced with wood-shavings initially shifted bathing litters but finally preferred peat or sand (in that order) when peat, sand and wood-shavings were simultaneously presented Most of the hens experienced with bathing in sand did not shift to another substrate when presented with one. Recommendations are given concerning adequate dustbathing litter. A chronic deprivation of adequate litter leads to an uncontrollable condition of the lipids on the integument and an abnormal development of dustbathing. Such a deprivation therefore reduces animal welfare. Moreover, it is suggested to be costly.
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Skala, Greg. « Tossing Tots ». Science News 138, no 17 (27 octobre 1990) : 259. http://dx.doi.org/10.2307/3975142.

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Haruta, Mako E., Mark Flaherty, Jean McGivney et Raymond J. McGivney. « Coin Tossing ». Mathematics Teacher 89, no 8 (novembre 1996) : 642–45. http://dx.doi.org/10.5951/mt.89.8.0642.

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The idea for this article came from a problem that was published before the widespread availability of graphing calculators (North Carolina School for Science and Mathematics 1988). In that publication, Geometric Probability, an interesting analytic solution to the problem about comparing the areas of squares was given and is described later in Algebraic-Geometric Solution. We have adapted the problem and have used successfully another, equally interesting method of solution in numerous classes from seventh-grade prealgebra through precalculus, as well as with several groups of teachers. This article presents our solution and, in addition, an example of how a rational function, a type not commonly found in applications of mathematics at this level, can model a solution of a related problem. The problem that we use with our students follows:
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Maji, Hemanta K. « Computational Hardness of Collective Coin-Tossing Protocols ». Entropy 23, no 1 (30 décembre 2020) : 44. http://dx.doi.org/10.3390/e23010044.

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Ben-Or and Linial, in a seminal work, introduced the full information model to study collective coin-tossing protocols. Collective coin-tossing is an elegant functionality providing uncluttered access to the primary bottlenecks to achieve security in a specific adversarial model. Additionally, the research outcomes for this versatile functionality has direct consequences on diverse topics in mathematics and computer science. This survey summarizes the current state-of-the-art of coin-tossing protocols in the full information model and recent advances in this field. In particular, it elaborates on a new proof technique that identifies the minimum insecurity incurred by any coin-tossing protocol and, simultaneously, constructs the coin-tossing protocol achieving that insecurity bound. The combinatorial perspective into this new proof-technique yields new coin-tossing protocols that are more secure than well-known existing coin-tossing protocols, leading to new isoperimetric inequalities over product spaces. Furthermore, this proof-technique’s algebraic reimagination resolves several long-standing fundamental hardness-of-computation problems in cryptography. This survey presents one representative application of each of these two perspectives.
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Percus, O. E., et J. K. Percus. « Coin tossing, revisited ». Journal of Applied Probability 25, no 1 (mars 1988) : 70–80. http://dx.doi.org/10.2307/3214234.

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An iterated sequence of Bernoulli trials is carried out and the success probability estimated at each point on the sequence by the current success ratio. We find the probability P1 that this estimate always lies above some pre-selected rational fraction p′, and its complement P2, the probability that it will reach p′ or below at least once. In the region p′ ≧ p, P1 = 0. In the region p′ < p, P1 ≠ 0 and is furthermore a discontinuous function of p′ at every rational p′.
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Kilgard, Amy K. « Tossing and Turning ». Cultural Studies ↔ Critical Methodologies 14, no 2 (22 novembre 2013) : 95–101. http://dx.doi.org/10.1177/1532708613512259.

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Percus, O. E., et J. K. Percus. « Coin tossing, revisited ». Journal of Applied Probability 25, no 01 (mars 1988) : 70–80. http://dx.doi.org/10.1017/s002190020004064x.

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An iterated sequence of Bernoulli trials is carried out and the success probability estimated at each point on the sequence by the current success ratio. We find the probability P 1 that this estimate always lies above some pre-selected rational fraction p′, and its complement P 2, the probability that it will reach p′ or below at least once. In the region p′ ≧ p, P 1 = 0. In the region p′ &lt; p, P 1 ≠ 0 and is furthermore a discontinuous function of p′ at every rational p′.
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Strzalko, Jaroslaw, Juliusz Grabski, Andrzej Stefanski, Przemyslaw Perlikowski et Tomasz Kapitaniak. « Understanding Coin-Tossing ». Mathematical Intelligencer 32, no 4 (15 mai 2010) : 54–58. http://dx.doi.org/10.1007/s00283-010-9143-x.

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Harris, Matthew, et Michael Keane. « Random coin tossing ». Probability Theory and Related Fields 109, no 1 (3 septembre 1997) : 27–37. http://dx.doi.org/10.1007/s004400050123.

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17

Cheng, Yi-Ru, Dustin R. Rubenstein et Sheng-Feng Shen. « Nest predation predicts infanticide in a cooperatively breeding bird ». Biology Letters 15, no 8 (août 2019) : 20190314. http://dx.doi.org/10.1098/rsbl.2019.0314.

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In cooperatively breeding species, social conflict is typically assumed to underlie destructive behaviours like infanticide. However, an untested alternative hypothesis in birds is that infanticide in the form of egg tossing may simply be a parental response to partial nest predation representing a life-history trade-off. We examined egg tossing behaviour in the colonial and cooperatively breeding grey-capped social weaver ( Pseudonigrita arnaudi ), a plural breeder in which pairs nest separately, often in the same tree. Using infrared nest cameras, we found that 78% of the tossing events from 2012 to 2017 were committed by parents, suggesting that social conflict is unlikely to be the main reason underlying egg tossing in this species. Instead, reductions in clutch size due to both natural and experimentally simulated predation induced parental egg tossing. Our study suggests that destructive behaviour in cooperatively breeding birds can be shaped by a variety of mechanisms beyond social conflict and that alternative hypotheses must be considered when studying the adaptive significance of infanticide in group-living species.
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YanShuo, Zhang, Wang ZeHao, Zhang Le et Xia Chao. « Multiparty Strict Coin-Tossing Protocols Based on the Eigenvalue ». Security and Communication Networks 2022 (29 mai 2022) : 1–7. http://dx.doi.org/10.1155/2022/1595520.

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The coin-tossing protocol is an important research area in cryptography. It generates a random bit with uniform distribution even if some participants might fraud. However, traditional coin-tossing protocol could not solve the situation of multiparty. It only divides participants into two parts. In this paper, a new kind of multiparty strict coin-tossing protocol based on the eigenvalue of matrix was proposed. First, matrix tampering attacks can be resisted. On the other hand, collusion attack which was caused by the addition of the Lagrange interpolation formula could be overcome. The analysis shows that the correctness and security of both protocols was guaranteed. Based on the above statements, comparing with the classic coin-tossing protocols, the proposed scheme has the advantage of resisting parties aborting, low complexity, and practicability.
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Lipkin, Leonard. « Tossing a Fair Coin ». College Mathematics Journal 34, no 2 (mars 2003) : 128. http://dx.doi.org/10.2307/3595786.

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Greene, Nathaniel R. « Tossing a garden hose ». Physics Teacher 37, no 1 (janvier 1999) : 46–47. http://dx.doi.org/10.1119/1.880150.

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Mizuguchi, Tsuyoshi, et Makoto Suwashita. « Dynamics of Coin Tossing ». Progress of Theoretical Physics Supplement 161 (2006) : 274–77. http://dx.doi.org/10.1143/ptps.161.274.

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Molotkov, S. N., et S. S. Nazin. « Relativistic quantum coin tossing ». Journal of Experimental and Theoretical Physics Letters 70, no 10 (novembre 1999) : 702–8. http://dx.doi.org/10.1134/1.568249.

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Lipkin, Leonard. « Tossing a Fair Coin ». College Mathematics Journal 34, no 2 (mars 2003) : 128–33. http://dx.doi.org/10.1080/07468342.2003.11921996.

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Evans, Lois K., Kathleen C. Buckwalter et Cornelia Beck. « Commentary : Tossing the Gauntlet ». Journal of the American Psychiatric Nurses Association 21, no 6 (novembre 2015) : 395–97. http://dx.doi.org/10.1177/1078390315619374.

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Boyle, Elette, Shafi Goldwasser et Yael Tauman Kalai. « Leakage-resilient coin tossing ». Distributed Computing 27, no 3 (22 janvier 2014) : 147–64. http://dx.doi.org/10.1007/s00446-013-0206-z.

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Ko, Hungtang, et David L. Hu. « The physics of tossing fried rice ». Journal of The Royal Society Interface 17, no 163 (février 2020) : 20190622. http://dx.doi.org/10.1098/rsif.2019.0622.

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Fried rice is a 1500-year-old dish that is prepared using wok tossing, a technique that enables food to undergo temperatures of 1200°C without burning. Tossing of the heavy wok at high speed may be one contributor to shoulder pain, which is reported by 64.5% of Chinese restaurant chefs. In this combined experimental and theoretical study, we report the wok tossing kinematics of five professional restaurant chefs. The wok toss has a period of 0.3 s and involves two directions of movement: translation, which slides the rice along the wok, and rotation, which throws the rice into the air. We report the chosen kinematics of the chefs and use a theoretical model to predict the trajectory of rice based on projectile motion. Using our model, we rank all possible kinematics in terms of three metrics: the proportion of the rice that is tossed, its flight height and the angular displacement of the rice. We identify an optimal regime for making fried rice and suggest ways that wok tossing may be improved. This study may inspire the design of stir-fry robotics and exoskeletons to reduce the rate of muscle strain injury among professional chefs.
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Yukalov, V. I. « Tossing quantum coins and dice ». Laser Physics 31, no 5 (30 mars 2021) : 055201. http://dx.doi.org/10.1088/1555-6611/abee8f.

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Callan, David. « Permutations and Coin-Tossing Sequences ». Mathematics Magazine 74, no 1 (1 février 2001) : 55. http://dx.doi.org/10.2307/2691156.

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Tauris, Thomas M. « Tossing Black Hole Spin Axes ». Astrophysical Journal 938, no 1 (1 octobre 2022) : 66. http://dx.doi.org/10.3847/1538-4357/ac86c8.

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Abstract The detection of double black hole (BH+BH) mergers provides a unique possibility to understand their physical properties and origin. To date, the LIGO–Virgo–KAGRA network of high-frequency gravitational-wave observatories has announced the detection of more than 85 BH+BH merger events. An important diagnostic feature that can be extracted from the data is the distribution of effective inspiral spins of the BHs. This distribution is in clear tension with theoretical expectations from both an isolated binary star origin, which traditionally predicts close-to-aligned BH component spins, and formation via dynamical interactions in dense stellar environments that predicts a symmetric distribution of effective inspiral spins. Here it is demonstrated that isolated binary evolution can convincingly explain the observed data if BHs have their spin axis tossed during their formation process in the core collapse of a massive star, similarly to the process evidently acting in newborn neutron stars. BH formation without spin-axis tossing, however, has difficulties reproducing the observed data—even if alignment of spins prior to the second core collapse is disregarded. Based on simulations with only a minimum of assumptions, constraints from empirical data can be made on the spin magnitudes of the first- and second-born BHs, thereby serving to better understand massive binary star evolution prior to the formation of BHs.
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Ornstein, Donald S. « Newton’s Laws and Coin Tossing ». Notices of the American Mathematical Society 60, no 04 (1 avril 2013) : 450. http://dx.doi.org/10.1090/noti974.

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Neergård, Kai. « On tossing a garden hose ». Physics Teacher 37, no 4 (avril 1999) : 195. http://dx.doi.org/10.1119/1.880256.

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Bhanu, K. S., et M. N. Deshpande. « A Further Coin Tossing Experiment ». Teaching Statistics 26, no 3 (septembre 2004) : 92–93. http://dx.doi.org/10.1111/j.1467-9639.2004.00179.x.

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Baber, H. E. « The Ethics of Dwarf-Tossing ». International Journal of Applied Philosophy 4, no 4 (1989) : 1–5. http://dx.doi.org/10.5840/ijap1989441.

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Hanning, James. « Tossing Bangers at the Politicians ». British Journalism Review 28, no 3 (septembre 2017) : 43–49. http://dx.doi.org/10.1177/0956474817730768.

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Callan, David. « Permutations and Coin-Tossing Sequences ». Mathematics Magazine 74, no 1 (février 2001) : 55–57. http://dx.doi.org/10.1080/0025570x.2001.11953035.

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Griffiths, Martin. « Yet another coin-tossing scenario ». Mathematical Gazette 96, no 537 (novembre 2012) : 543–46. http://dx.doi.org/10.1017/s0025557200005246.

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Appiah-Anane, S. « Dental patients : Tossing for it ». British Dental Journal 217, no 12 (décembre 2014) : 660. http://dx.doi.org/10.1038/sj.bdj.2014.1104.

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Brown, Gavin, et John H. Williamson. « Coin tossing and sum sets ». Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics 43, no 2 (octobre 1987) : 211–19. http://dx.doi.org/10.1017/s1446788700029347.

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AbstractWe consider the distribution μ of numbers whose binary digits are generated from infinitely many tosses of a biased coin. It is shown that, if E has positive μ measure, then some n-fold sum of E with itself must contain an interval. This contrasts with the known result that all convolution powers of μ are singular.
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Bennett, Grahame. « Coin tossing and moment sequences ». Discrete Mathematics 84, no 2 (septembre 1990) : 111–18. http://dx.doi.org/10.1016/0012-365x(90)90367-q.

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Gupta, J. C. « Coin tossing and Laplace inversion ». Proceedings Mathematical Sciences 110, no 3 (août 2000) : 315–22. http://dx.doi.org/10.1007/bf02878686.

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Ferreira, Juliana Carvalho, et Cecilia Maria Patino. « Randomization : beyond tossing a coin ». Jornal Brasileiro de Pneumologia 42, no 5 (octobre 2016) : 310. http://dx.doi.org/10.1590/s1806-37562016000000296.

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Binswanger, K., et P. Embrechts. « Longest runs in coin tossing ». Insurance : Mathematics and Economics 15, no 2-3 (décembre 1994) : 139–49. http://dx.doi.org/10.1016/0167-6687(94)90790-0.

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DÖSCHER, C., et M. KEYL. « AN INTRODUCTION TO QUANTUM COIN TOSSING ». Fluctuation and Noise Letters 02, no 04 (décembre 2002) : R125—R137. http://dx.doi.org/10.1142/s0219477502000944.

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We review the quantum version of a well known problem of cryptography called coin tossing ("flipping a coin via telephone"). It can be regarded as a game where two remote players (who distrust each other) try to generate a uniformly distributed random bit which is common to both parties. The only resource they can use to perform this task is a classical or quantum communication channel. In this paper we provide a general overview over such coin tossing protocols, concerning in particular their security.
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Crespí, Isabel. « Sobre alguns participis actius amb verbs de moviment ». Caplletra. Revista Internacional de Filologia, no 70 (22 avril 2021) : 15. http://dx.doi.org/10.7203/caplletra.70.19993.

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L’objectiu d’aquest estudi és analitzar les estructures formades a partir de la combinació d’un participi amb un verb de moviment, en casos com venir plorat de casa. L’interès d’aquestes dades rau en el fet que els participis que descrivim no són actius (plorat, tossit), però adquireixen una lectura activa en combinar-se amb verbs de desplaçament (venir, sortir, arribar). Al llarg de l’article recopilem i descrivim les dades que segueixen aquesta configuració i mirem d’esbossar alguns apunts per a una possible anàlisi formal. D’una banda, seguint la proposta d’Armstrong (2017), defensem que verbs com plorar o tossir permeten la formació d’un participi actiu resultatiu perquè tenen un objecte implícit. Considerem que aquest participi actiu és un predicatiu secundari obligatori seleccionat pel verb principal. Concretament, el participi projecta una oració reduïda que és una clàusula absoluta, per la qual cosa denota un acció finalitzada i anterior a la del verb principal. D’altra banda, proposem que el verb principal és un verb de moviment que projecta una estructura inergativa, i no inacusativa, la qual cosa implica una interpretació agentiva del subjecte.
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Holt, Jon. « Beneath the Sleepless Tossing of the Planets : Selected Poems ofMakoto Ōoka ». Japanese Language and Literature 53, no 2 (10 octobre 2019) : 288–93. http://dx.doi.org/10.5195/jll.2019.83.

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46

Student. « TOSSING TEN HEADS IN A ROW ». Pediatrics 98, no 6 (1 décembre 1996) : A49. http://dx.doi.org/10.1542/peds.98.6.a49a.

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[Think of a coin-tossing tournament.] One player tosses and the other calls; the winner advances. The winner of this tournament will be that single player who has won n consecutive coin-tosses without a loss, depending on how many rounds it takes to complete a tournament. There is something strange and trivial about this tournament, but what is it? The winner does have a rather remarkable property. How often have you ever met anyone who just won, say, ten consecutive coin-tosses without a loss? Probably never. The odds against there being such a person might seem enormous, and in the normal course of events, they surely are. If some gambler offered you ten-to-one odds that he could produce someone who before your very eyes would proceed to win ten consecutive coin-tosses using a fair coin, you might be inclined to think this a good bet. If so, you had better hope the gambler doesn't have 1,024 accomplices (they don't have to cheat—they play fair and square). For that is all it takes 2 competitors) to form a ten-round tournament. The gambler wouldn't have a clue, as the tournament started, which person would end up being the exhibit A that would guarantee his winning the wager, but the tournament algorithm is sure to produce such a person in short order—it is a sucker bet with a surefire win for the gambler.
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47

Marrero, Osvaldo, et Paul C. Pasles. « Coin ToGa : A Coin-Tossing Game ». College Mathematics Journal 34, no 3 (mai 2003) : 183. http://dx.doi.org/10.2307/3595799.

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48

Berresford, Geoffrey C. « Runs in Coin Tossing : Randomness Revealed ». College Mathematics Journal 33, no 5 (novembre 2002) : 391. http://dx.doi.org/10.2307/1559011.

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49

Bacher, Axel, Olivier Bodini, Hsien-Kuei Hwang et Tsung-Hsi Tsai. « Generating Random Permutations by Coin Tossing ». ACM Transactions on Algorithms 13, no 2 (29 mai 2017) : 1–43. http://dx.doi.org/10.1145/3009909.

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50

Hanson, B. « GEOPHYSICS : Tossing Minerals into the Mix ». Science 323, no 5922 (27 mars 2009) : 1647c. http://dx.doi.org/10.1126/science.323.5922.1647c.

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