127,181 research outputs found

    Herbert L. Fitzpatrick

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    Herbert L. Fitzpatrick, 24.5x19.5cm Fitzpatrick waschairman of the board of C&O Railroad.https://mds.marshall.edu/cabell_wayne_hist_soc_collection/1772/thumbnail.jp

    Good old days of Molong / by J.C.L. Fitzpatrick.

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    Electronic reproduction. Canberra, A.C.T. : National Library of Australia, 2011

    Kathleen Fitzpatrick after being awarded an Order of Australia at Government House

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    This record was harvested from a previous catalogue system and will be withdrawn in 2025. Information in this record may be superseded or incomplete. Visit this record in UMA's new catalogue at: https://archives.library.unimelb.edu.au/nodes/view/270621Taken at Government House, Melbourne on occasion of KF being awarded an Order of Australia (A.O.) From L to R: Joyce Wood, John Pitt, Kathleen Fitzpatrick, Marjorie Pitt. Inscription: On occasion of award of AO to K.E.F. L to R: Joyce Wood (lect. cartographer of Melb. Uni) John Pitt - brother of K. E. F. Kathleen Fitzpatrick A.O. Sheila Pitt - Sister in law (crossed out) MArjorie Pitt - cousin (wife of Dr David Pitt) (a double first cousin) Previous Control Number: CP/3521 Previous Control Number: CP/3521 Album 19 Previous Series Number: 8/1422921 Item: [1991.0009.00002] "Kathleen Fitzpatrick after being awarded an Order of Australia at Government House

    Joan Fitzpatrick: In Memoriam

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    Joan Fitzpatrick graduated from Harvard Law School in 1975. Women were then beginning to enter the legal profession in increasing numbers, but role models were still important in encouraging women to become equal partners in our profession. Joan was an especially effective role model for our students. I think she realized that. It was one of the things that drove her to excel in everything she did. Joan told me—more than once in fact—that she earned every penny she made. It was a point of pride to her. She was a hard worker whose work yielded very important results. And she was the kind of teacher who would make students think: If Professor Fitzpatrick can do that, then I can also do great and important things. Joan joined our faculty in 1984. In her eighteen years with us, she became an internationally known and respected authority on human rights. She was a primary author or editor of six books, the author or co-author of fourteen book chapters, and the author or co-author of about forty scholarly articles. Joan spoke on issues of international human rights throughout North America and Europe. In the words of one of her admirers, she was brilliant, eloquent, and internationally renowned

    Male-female relatedness and patterns of male reproductive investment in guppies

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    Inbreeding can cause reductions in fitness, driving the evolution of pre- and postcopulatory inbreeding avoidance mechanisms. There is now considerable evidence for such processes in females, but fewstudies have focused on males, particularly in the context of postcopulatory inbreeding avoidance. Here, we address this topic by exposing male guppies (Poecilia reticulata) to either full-sibling or unrelated females and determining whether they adjust investment in courtship and ejaculates. Our results revealed that males reduce their courtship but concomitantly exhibit short-term increases in ejaculate quality when paired with siblings. In conjunction with prior work reporting cryptic female preferences for unrelated sperm, our present findings reveal possible sexually antagonistic counter-adaptations that may offset postcopulatory inbreeding avoidance by females. © 2014 The Author(s)

    Non 3-choosable bipartite graphs and the Fano plane

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    It is known that the smallest complete bipartite graph which is not 3-choosable has 14 vertices. We show that the extremal configuration is unique.PT: J; CR: BROWN E, 2002, MATH MAG, V75, P83 ERDOS P, 1979, CONGRESSUS NUMERANTI, V26, P155 FITZPATRICK SL, DMS854IR U VICT DEP HAUSON D, 1996, ARS COMBINATORIA, V44, P183 VIZING VG, 1976, DISKRET ANAL, V29, P3 WOODALL DR, 2001, LONDON MATH SOC LECT, V288, P269; NR: 6; TC: 0; J9: ARS COMB; PG: 15; GA: 948CQSource type: Electronic(1

    Fitzpatrick, Elmer B.

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    Bertha L. Fitzpatrick - wifehttps://stars.library.ucf.edu/cfm-ch-memoranda-1927/1393/thumbnail.jp

    Spectral flow and bifurcation of critical points of strongly indefinite functionals I

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    Spectral flow is a well-known homotopy invariant of paths of self-adjoint Fredholm operators. We describe here a new construction of this invariant and prove the following theorem: Let f : I × U -> R be a C2 function defined on the product of a real interval I = [a, b] with a neighborhood U of the origin of a real separable Hilbert space H and such that for each t in I, 0 is a critical point of the functional f (t, ·). Assume that the Hessian L of f at 0 is Fredholm and moreover that L_a and L_b are nonsingular. If the spectral flow of the path L does not vanish, then the interval I contains at least one bifurcation point from the trivial branch for solutions of the equation Grad f (t, x) = 0. Equivalently: every neighborhood of I × {0} contains points of the form (t,x) where x is a critical point of f_t different from 0
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