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Institution

University of Haifa

EducationHaifa, Israel
About: University of Haifa is a education organization based out in Haifa, Israel. It is known for research contribution in the topics: Population & Poison control. The organization has 7558 authors who have published 27141 publications receiving 711629 citations. The organization is also known as: Haifa University & Universiṭat Ḥefah.


Papers
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Journal ArticleDOI
TL;DR: In this article, the authors investigated team innovation as a process phenomenon by differentiating the creativity stage from the implementation stage, and found that aggregated individual creative personality, as well as functional heterogeneity, promoted team creativity, which in turn interacted with climate for innovation.

445 citations

Journal ArticleDOI
TL;DR: Leung et al. as mentioned in this paper revealed a five-dimensional structure of social axioms across individuals from five cultural groups across 41 nations and revealed the culture level factor structure and its correlates across 41 cultures.
Abstract: Leung and colleagues have revealed a five-dimensional structure of social axioms across individuals from five cultural groups. The present research was designed to reveal the culture level factor structure of social axioms and its correlates across 41 nations. An ecological factor analysis on the 60 items of the Social Axioms Survey extracted two factors: Dynamic Externality correlates with value measures tapping collectivism, hierarchy, and conservatism and with national indices indicative of lower social development. Societal Cynicism is less strongly and broadly correlated with previous values measures or other national indices and seems to define a novel cultural syndrome. Its national correlates suggest that it taps the cognitive component of a cultural constellation labeled maleficence, a cultural syndrome associated with a general mistrust of social systems and other people. Discussion focused on the meaning of these national level factors of beliefs and on their relationships with individual level factors of belief derived from the same data set.

443 citations

Journal ArticleDOI
TL;DR: A comprehensive framework that may be useful for designing, implementing and evaluating interventions and programmes to reduce excess mortality in persons with SMD is described, incorporating lessons learned from the multilevel model of risk and the comprehensive intervention framework.

443 citations

Book
12 Nov 2010
TL;DR: Cluster algebras, introduced by Fomin and Zelevinsky in 2001, are commutative rings with unit and no zero divisors equipped with a distinguished family of generators (cluster variables) grouped in overlapping subsets of the same cardinality (the rank of the cluster algebra) connected by exchange relations as discussed by the authors.
Abstract: Cluster algebras, introduced by Fomin and Zelevinsky in 2001, are commutative rings with unit and no zero divisors equipped with a distinguished family of generators (cluster variables) grouped in overlapping subsets (clusters) of the same cardinality (the rank of the cluster algebra) connected by exchange relations Examples of cluster algebras include coordinate rings of many algebraic varieties that play a prominent role in representation theory, invariant theory, the study of total positivity, etc The theory of cluster algebras has witnessed a spectacular growth, first and foremost due to the many links to a wide range of subjects including representation theory, discrete dynamical systems, Teichmuller theory, and commutative and non-commutative algebraic geometry This book is the first devoted to cluster algebras After presenting the necessary introductory material about Poisson geometry and Schubert varieties in the first two chapters, the authors introduce cluster algebras and prove their main properties in Chapter 3 This chapter can be viewed as a primer on the theory of cluster algebras In the remaining chapters, the emphasis is made on geometric aspects of the cluster algebra theory, in particular on its relations to Poisson geometry and to the theory of integrable systems|Cluster algebras, introduced by Fomin and Zelevinsky in 2001, are commutative rings with unit and no zero divisors equipped with a distinguished family of generators (cluster variables) grouped in overlapping subsets (clusters) of the same cardinality (the rank of the cluster algebra) connected by exchange relations Examples of cluster algebras include coordinate rings of many algebraic varieties that play a prominent role in representation theory, invariant theory, the study of total positivity, etc The theory of cluster algebras has witnessed a spectacular growth, first and foremost due to the many links to a wide range of subjects including representation theory, discrete dynamical systems, Teichmuller theory, and commutative and non-commutative algebraic geometry This book is the first devoted to cluster algebras After presenting the necessary introductory material about Poisson geometry and Schubert varieties in the first two chapters, the authors introduce cluster algebras and prove their main properties in Chapter 3 This chapter can be viewed as a primer on the theory of cluster algebras In the remaining chapters, the emphasis is made on geometric aspects of the cluster algebra theory, in particular on its relations to Poisson geometry and to the theory of integrable systems

440 citations

Journal ArticleDOI
TL;DR: Alternative accounts for the hot hand fallacy and the gambler’s fallacy are proposed and it is demonstrated that sequence recency influences attributions that human performance or chance generated the sequence.
Abstract: The representativeness heuristic has been invoked to explain two opposing expectations—that random sequences will exhibit positive recency (the hot hand fallacy) and that they will exhibit negative recency (the gambler’s fallacy). We propose alternative accounts for these two expectations: (1) The hot hand fallacy arises from the experience of characteristic positive recency in serial fluctuations in human performance. (2) The gambler’s fallacy results from the experience of characteristic negative recency in sequences of natural events, akin to sampling without replacement. Experiment 1 demonstrates negative recency in subjects’ expectations for random binary outcomes from a roulette game, simultaneously with positive recency in expectations for another statistically identical sequence—the successes and failures of their predictions for the random outcomes. These findings fit our proposal but are problematic for the representativeness account. Experiment 2 demonstrates that sequence recency influences attributions that human performance or chance generated the sequence.

436 citations


Authors

Showing all 7747 results

NameH-indexPapersCitations
Markku Laakso162945142292
M.-Marsel Mesulam15055890772
Michael Levin11198645667
Peter Schmidt10563861822
Eviatar Nevo9584840066
Uri Alon9144254822
Dan Roth8552328166
Simon G. Potts8224931557
Russell G. Foster7931823206
Leo Radom7960434075
Stevan E. Hobfoll7427135870
Larry Davidson6945920177
Alan R. Templeton6724928320
Uri Gneezy6521129671
Benny Pinkas6415621122
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Performance
Metrics
No. of papers from the Institution in previous years
YearPapers
202394
2022304
20211,978
20201,822
20191,579
20181,505