1,356,571 research outputs found
A dangerous place California's unsettling fate
No full text"In A Dangerous Place, Marc Reisner leads us through California's improbable history and rise from a largely desert land to the most populated state in the nation, fueled by an economic engine more productive than all of Africa. Reisner believes that the achievement of this, the last great desert civilization, hinges on California's denial of its own inescapable fate. Both the Los Angeles and San Francisco Bay areas sit astride two of the most violently seismic zones on the planet. The earthquakes that have already rocked California were, according to Reisner, mere prologues to a future cataclysm that will result in destruction of such magnitude that the only recourse will be to rebuild from the ground up. Reisner concludes A Dangerous Place with a hypothetical but chillingly realistic description of such a disaster and its horrifying after effects."--BOOK JACKET
Autobiography: A Very Short Introduction. By Laura Marcus (Oxford: Oxford University Press, 2018), 168pp.
No full textPhilipp Reisner reviews Laura Marcus's Autobiography: A Very Short Introduction (2018
Stanley-Reisner Rings
No full textThis article is a try to describe the algebraic side of the story on Stanley-Reisner rings.</p
Stanley-Reisner Ideals with Pure Resolutions
No full textThis paper investgates Stanley-Reisner ideals with pure resolutions. We first describe two infinite families of such ideals associated to highly symmetric complexes. We then prove a partial analogue to the first Boij-Söderberg Conjecture for Stanley-Reisner ideals, by detailing an algorithm for constructing Stanley-Reisner ideals with pure Betti diagrams of any given shape, save for an initial shift.55 page
Kreider-Reisner XC-31
No full text1/4 right hand side view of the Kreider-Reisner XC-31, a military aircraft, on the ground.https://corescholar.libraries.wright.edu/special_ms223_photographs/1264/thumbnail.jp
Frobenius and Cartier algebras of Stanley-Reisner rings
No full textWe study the generation of the Frobenius algebra of the injective hull of a complete Stanley-Reisner ring over a field with positive characteristic. In particular, by extending the ideas used by M. Katzman to give a counterexample to a question raised by . Lyubeznik and K.E. Smith about the finite generation of Frobenius algebras, we prove that the Frobenius algebra of the injective hull of a complete Stanley-Reisner ring can be only principally generated or infinitely generated. Also, by using our explicit description of the generators of such algebra and applying the recent work by M. Blickle about Cartier algebras and generalized test ideals, we are able to show that the set of -jumping numbers of generalized test ideals associated to complete Stanley-Reisner rings form a discrete subset inside the non-negative real numbers
Solusi Reisner-Nordstr¨om dalam Teori Gravitasi f(R)
No full textDalam artikel ini diperoleh solusi Reisner-Nordstr¨om dalam teori gravitasi f(R). Menghitung tensor Ricci dan tensor energi momentum yang bersesuaian, didapatkan solusi untuk benda bermuatan dan bermassa masif.Solusi yang didapatkan merupakan perumuman dari solusi Reisner-Nordstr¨om dalam teori gravitasi Einstein. Didapatkan empat buah nilai singularitas untuk solusi ini.AbstractIn this article we present solutions of Reisner-Nordstr¨om in f(R) theory of gravity. We calculated corresponding Ricci and enegy-momentum tensor as well as their general solutions for charged and massive matter field. The solution is a more common form of the Reisner-Nordstr¨om solution in Einstein theory of gravity. We obtained four singularities for this solution
The poetry and design of William Blake: a study of the relationship of the pictorial and literary aspects of his work
No full text© Mary Ellen Reisner, 197
Mrs. Zac H. Reisner
No full textBust shot of Mrs. Zac H. Reisner, volunteer for raising funds for the Arts Council\u27s Community Arts Fund, working for the benefit of six community cultural organizations. Mrs. Lynn is a residential area chairmen, soon to begin fundraising activities for the Community Arts Fund in her neighborhood. Published in the Fort Worth Star-Telegram February 16, 1964.https://mavmatrix.uta.edu/specialcollections_startelegram1960s/2375/thumbnail.jp
Arithmetical ranks of Stanley-Reisner ideals of simplicial complexes with a cone
No full textWhen a cone is added to a simplicial complex Δ over one of its faces, we investigate the relation between the arithmetical ranks of the Stanley–Reisner ideals of the original simplicial complex and the new simplicial complex Δ′. In particular, we show that the arithmetical rank of the Stanley–Reisner ideal of Δ′ equals the projective dimension of the Stanley–Reisner ring of Δ′ if the corresponding equality holds for Δ
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