2004
DOI: 10.1111/j.1471-1842.2004.00470.x
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Cited by 7 publications
(4 citation statements)
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“…For the first equality, see for example [9]; for the second, see [5, equation (7)]. Corollary 3.5 was also discovered independently by James Haglund [3]. It is not difficult to prove it directly; in fact, it will be an immediate consequence of our next theorem.…”
Section: The Tutte Polynomialmentioning
confidence: 67%
See 1 more Smart Citation
“…For the first equality, see for example [9]; for the second, see [5, equation (7)]. Corollary 3.5 was also discovered independently by James Haglund [3]. It is not difficult to prove it directly; in fact, it will be an immediate consequence of our next theorem.…”
Section: The Tutte Polynomialmentioning
confidence: 67%
“…, λ k ) of n is a weakly decreasing sequence of positive integers which add up to n. We associate to it a Young diagram: a left-justified array of unit squares, which has λ i squares on the i-th row from top to bottom. 3 A standard Young tableaux is a placement of the integers 1, . .…”
Section: Shifted Matroidsmentioning
confidence: 99%
“…Mentoring is a process between two or more people that can be implemented in a variety of ways based on the needs and resources of the organization (Culpepper, 2000). Whether formal or informal processes are used, it is noteworthy to mention that mentoring can be a developmental strategy (Haglund, 2004;Murphy, 2008;Taylor, 1999), a tool for retention and promotion (Snow, 1990), or simply viewed as a process whereby there are stated or unstated benefits for the mentor, mentee, and the organization (Hardesty, 1997;Field, 2001;Munde, 2000). Though there are theoretical considerations for formal mentoring processes that include the ideas of social exchange and communitarianism (Gibb, 1999), this article offers more practical knowledge that mentoring practitioners may find beneficial in their daily interactions within academic libraries.…”
Section: Mentoring As Processmentioning
confidence: 99%
“…For example, we will show how (1) can be derived from Saalcshütz's identity. Jim Haglund [4] suggested that (1) should follow from Gasper's transformation [2] of hypergeometric series of Karlsson-Minton type. This is indeed the case but we will not include such a derivation in this paper since (1) is a special case of wider class of identities that arise by studying the problem of enumerating permutations according to the number of pattern matches where the equivalence classes of the elements modulo k for k ≥ 2 are taken into account, see [6].…”
Section: Introductionmentioning
confidence: 99%