نتایج جستجو برای: hardy rogers contraction
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Hardy persons are hypothesized to be resistant to stress-induced illness, because of their adaptive cognitive style and a subsequently reduced level of physiological arousal. We assessed the cognitive and physiological responses of high and low hardy male undergraduates to a challenging task under high and low evaluative threat. As predicted, hardy subjects endorsed more positive self-statement...
muscle fatigue assessment has been the basis of numerous studies, specifically, in neuromuscular rehabilitation and the applications of fessystems. various emgbased techniques, in time and frequency domains, have been investigatedover years for the detection and evaluationof this phenomenon. the main objective of this study has beento evaluate the efficiency of applying a number of techniques w...
Although Rogerian reflective listening is considered a fundamental therapeutic practice, it is widely misunderstood. This article endeavors to dispel myths about Rogers’ reflective approach through detailed readings of his work, while also opening up a central problematic in Rogers’ thinking. Rogers struggled repeatedly with the dilemma of how the therapist can faithfully reflect the client’s e...
A. Renken b,∗, V. Hessel a,c, P. Löb a, R. Miszczuk b, M. Uerdingen d, L. Kiwi-Minsker b a Institut für Mikrotechnik Mainz GmbH, Carl-Zeiss-Str. 18-20, D-55129 Mainz, Germany b Ecole Polytechnique Fédérale de Lausanne, SB-ISIC-GGRC-Station 6, CH-1015 Lausanne, Switzerland c Eindhoven University of Technology, P.O. Box 513, 5600 MB Eindhoven, The Netherlands d Solvent Innovation GmbH, Nattermann...
The Rogers-Ramanujan identities have reached the ripe-old age of one hundred and five and are still the subject of active research. We will discuss their fascinating history, some of the number theory and combinatorics they encapture, and what they have to do with the 1998 Nobel Prize in physics. 1. The Rogers–Ramanujan identities In this lecture you will be introduced to the Rogers–Ramanujan i...
The Bailey lemma is a famous tool to prove Rogers-Ramanujan type identities. We use shifted versions of the Bailey lemma to derive mversions of multisum Rogers-Ramanujan type identities. We also apply this method to the Well-Poised Bailey lemma and obtain a new extension of the Rogers-Ramanujan identities.
در سه دهه گذشته استفاده از توابع پایه ای شعاعی بعنوان یک روش بدون شبکه, در علوم مختلف, به طور چشم گیری افزایش یافته است. روش توابع پایه ای شعاعی در واقع تعمیم روش چندربعی یا به اختصار روش mq است که در سال 1968توسط زمین شناسی به نام هاردیltrfootnote{hardy} ارائه شد cite{hardy 1}. هاردی روش مذکور را برای حل مسئله ای در نقشه برداری بوجود آورد. او به تابعی مناسب برای ای...
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