22,830 research outputs found
Bernard and Millie Haas Family
Mildred (Millie) Rose Haas, 88, Bradenton, died August 15, 2014. Millie was born March 10, 1926 in Perrysburg, Ohio, the daughter of Everett A. Mahler and Bertha Pratt Mahler and came to Bradenton in August of 1960. She was a homemaker and mother of 12 children and a long time member of St. Joseph Catholic Church.
She was a homemaker and mother of 12 children and a long time member of St. Joseph Catholic Church.
She is survived by her sister, Doris Shiple and predeceased by her sisters, Dorothy Hoffman, Virginia Twinning , Florence Trzeciak and Eileen Mahler. She was preceded in death by husband of 54 years, Bernard P. Haas and her son, Gregory E. Haas. Millie is survived by her children, Sandra K. Haas-Martens, Holmes Beach, Dale A. Haas, Sarasota, Gerald A. Haas, Ft. Myers, Mark E. Haas, Tampa, James J. Haas, Bradenton, Elaine M. Haas, Bradenton, Francis J. Haas, Bradenton, Douglas P. Haas, Palmetto, Cheryl A. Gonzales, Albuquerque, New Mexico, Bonnie R. Haas-Cumber, Tamp
Willy Haas Collection 1933-1956
The collection contains two personal letters of Willy Haas, a German journalist, film critic, and screenwriter. The letter from Willy Haas to Erich Ebermayer, dated
September 9, 1933, solicits Ebermayer's contribution to Die Welt im Wort, Haas' newspaper for literature, art and culture. The letter to Lutz Weltmann, dated June 1956, contains a note
of gratitude written by Willy Haas on the occasion of his 65th birthday. Both letters include Willy Haas' signature.Libris (p)See also the Kurt Hirschfeld CollectionSee also the Kurt Kersten CollectionThe original German-language inventory is available in the collectionProcessed for digtizationSent for digitizationReturned from digitizationLinked to online manifestationdigitize
Aqui jaz uma morte: atitudes fúnebres na trajetória da empresa funerária da família Haas de Blumenau
Tese (doutorado) - Universidade Federal de Santa Catarina, Centro de Filosofia e Ciências Humanas, Programa de Pós-Graduação em História, Florianópolis, 2013.Desde os primeiros anos do século XX, a empresa da família Haas de Blumenau (Santa Catarina, Brasil) dedica-se ao mercado funerário. A pequena oficina, fundada por Mathias e seu pai, estabeleceu-se com a fabricação de túmulos e a arte dos marmoristas, com destaque para o próprio Mathias que esculpiu na pedra, túmulos e ornamentos funerários. A administração da empresa, sempre a cargo de membros da Haas, depois de algumas décadas de dedicação à arquitetura funerária e também civil, concentrou seus esforços na gerência de uma agência funerária. Com a funerária, a empresa ofereceu aos seus clientes uma série de serviços voltados ao cuidado do corpo e por último, entrou no segmento de vendas de planos funerários. Desde a sua fundação, a empresa enfrentou mudanças e teve que administrar momentos de transição e de adequação de seus produtos e investimentos para conciliar mudanças nos ritos e a entrada de novidades no mercado funerário. A trajetória da família Haas possibilitou as reflexões desta tese que buscou pensar sobre as atitudes fúnebres e a morte, em diferentes momentos, por meio de sua empresa. Contando com um acervo documental formado por imagens, escritos pessoais, partes de construções tumulares, blogs, notas fiscais, documentos administrativos, catálogos de modelos tumulares e depoimentos, foram percebidas mudanças no tratamento do corpo morto e no seu destino final. <br
Supplement to De Haas (2016)
<p>Supplementary data to De Haas (2016): </p>
<p>Life, death and revival of debris-flow fans on Earth and Mars: fan dynamics and climatic inferences</p>
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De Haas (2016); supplementary files
<p>Supplementary files to PhD thesis of De Haas (2016):</p>
<p>Life, death and revival of debris-flow fans on Earth and Mars: fan dynamics and climatic inferences</p>
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Inputs for LEELO (Long-term Energy Expansion Linear Optimization)
<p>This file contains the inputs for LEELO (Long-term Energy Expansion Linear Optimization tool, v38 and v39). The tool, developed by Jannik Haas -University of Stuttgart-, plans the expansion of generation, transmission and storage systems. This file is organized into three parts: general data (sheet marked with black), techno-economic date (sheets marked with grey), and profiles (sheets marked with blue). Most of the inputs refer to Chile for the year 2050.</p>
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Migration and development. A theoretical perspective
de Haas H. Migration and development. A theoretical perspective. COMCAD Arbeitspapiere - working papers, 29. Bielefeld: COMCAD - Center on Migration, Citizenship and Development; 2007
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A letter from Paul R. Haas to Dr. Hector P. Garcia, thanking him for his support if his daughter in hercampaign for judge of the 94th District Court during the 1982 election.
A letter from Paul R. Haas to Dr. Hector P. Garcia, thanking him for his support if his daughter in hercampaign for judge of the 94th District Court during the 1982 election
Andes synafenni Le Cesne, De Haas & Bourgoin 2024, nom. nov.
<i>Andes synafenni</i> Le Cesne, De Haas & Bourgoin, 2024 nom. nov. <p> <b> pro <i>Andes truncatus</i> Fennah, 1978 (fig. 3), nec <i>Andes truncatus</i> Synave, 1953 (fig. 4)</b> </p> <p> <b>Etymology.</b> Contraction of the names of Synave and Fennah to honour the two hemipteran entomologists involved in this homonymy.</p> <p>Type depository:</p> <p> <i>Andes truncatus</i> Fennah, 1978: MZPW</p> <p> <b>Distribution.</b> Vietnam, China (Guizhou, Zhejiang)</p>Published as part of <i>Haas, Matthé Cornelis De, Cesne, Maxime Le & Bourgoin, Thierry, 2024, Taxonomic and nomenclatural notes on some Andes species (Hemiptera, Fulgoromorpha, Cixiidae) with two synonymies and one homonymy, pp. 495-500 in Zootaxa 5403 (4)</i> on pages 497-498, DOI: 10.11646/zootaxa.5403.4.8, <a href="http://zenodo.org/record/10562298">http://zenodo.org/record/10562298</a>
Haas-Molnar Continued Fractions and Metric Diophantine Approximation.
Haas–Molnar maps are a family of maps of the unit interval introduced by A. Haas and D. Molnar. They include the regular continued fraction map and A. Renyi’s backward continued fraction map as important special cases. As shown by Haas and Molnar, it is possible to extend the theory of metric diophantine approximation, already well developed for the Gauss continued fraction map, to the class of Haas–Molnar maps. In particular, for a real number x, if (p n /q n )n≥1 denotes its sequence of regular continued fraction convergents, set θ n (x) = q 2n|x − p n /q n |, n = 1, 2.... The metric behaviour of the Cesàro averages of the sequence (θ n (x))n≥1 has been studied by a number of authors. Haas and Molnar have extended this study to the analogues of the sequence (θ n (x))n≥1 for the Haas–Molnar family of continued fraction expansions. In this paper we extend the study of n≥1 for certain sequences (k n )n≥1, initiated by the second named author, to Haas–Molnar maps
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