37,537 research outputs found

    Researchers who lead the trends

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    Xuan-Hung Doan, Phuong-Tram T. Nguyen, Viet-Phuong La, Hong-Kong T. Nguyen (2019). Chapter 5. Researchers who lead the trends. In Quan-Hoang Vuong, Trung Tran (Eds.), The Vietnamese Social Sciences at a Fork in the Road (pp. 98–120). Warsaw, Poland: De Gruyter. DOI:10.2478/9783110686081-010 Online ISBN: 9783110686081 © 2019 Sciend

    Kim Thanh Nguyen

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    In the adaptive reuse of the Paisley Mill, the intent of the design was to reflect the original use and construction of the mill. Additions and modifications were minimized and struct1Jral elements were exposed. The exterior elements in the renovation replaces a portion of he original painted wood siding with glazing which provides a connection for the interior spaces to the environment. allowing t-he green wall to reflect the surrounding woodlands. The new construction mainly involves the addition of this curtain wall assembly in select bays. The glazing continues from the roof to the ground floor allowing light and views between the interior and exterior. As the original cladding is retained on the exterior, the exposed structural members increase the presence of the building\u27s original construction on the interior, reflecting t-he long history of the building. This section shows the details of these floors and connections

    Mean Square Error pada Metode Random dan Nguyen Widrow dalam Jaringan Syaraf Tiruan

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    Mean Square Error (MSE) merupakan salah satu ukuran kinerja jaringan syaraf tiruan berdasarkan rata-rata kuadrat kesalahan. Beberapa parameter jaringan yang terlibat dalam performa jaringan antara lain jumlah neuron, epoh, target eror, learning rate, serta metode penentuan bobot awal yang digunakan. Metode pembobotan awal dalam jaringan syaraf tiruan khususnya dalam algoritma Backpropagation, dikenal ada dua yaitu metode Random dan Nguyen Widrow. Dalam penelitian ini dilakukan pengujian terhadap kedua metode pembobotan awal dalam pencapaian nilai MSE. Model neuron yang digunakan adalah 5-8-1. Data masukan dan data target diperoleh dengan cara membangkitkan bilangan random menggunakan software Matlab. Nilai MSE yang didapat dianalisis secara deskriptif dan dilakukan uji-t. Hasil dari analisis deskriptif diperoleh MSE pada metode Random sebesar 0.00019781325, sedangkan MSE pada metode Nguyen Widrow didapatkan sebesar 0.00016740400. Berdasarkan uji-t dengan menggunakan nilai alpha (α) = 5% diperoleh kesimpulan bahwa tidak ada perbedaan yang signifikan antara nilai MSE pada metode Random dengan metode Nguyen Widrow. Namun berdasarkan pengujian dengan menggunakan nilai alpha (α) = 20% menunjukkan bahwa metode Nguyen Widrow memiliki nilai MSE yang lebih kecil daripada metode Random

    Book Review: Nguyen, V. T. (2016). The Sympathizer: A Novel. New York, NY: Grove Atlantic. 384 pp. ISBN: 978-1543618020

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    Book Review by Linh Dang: Nguyen, V. T. (2016). The Sympathizer: A Novel. New York, NY: Grove Atlantic

    Gendex-2001: Getting Started and the BIB Module

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    10 pages, 1 article*Gendex-2001: Getting Started and the BIB Module* (Federer, Walter T.; Gross, Belinda; Nguyen, Nam-Ky; Nshinyabakobeje, Sophonie) 10 page

    GWU Doctoral Student Pushes Past Language Barrier to Complete Curriculum and Instruction Degree

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    Give Thanh-Thuy T. Nguyen a complicated mathematical problem, and she calculates the answer in a few minutes. But ask her to read a book on curriculum theory and practice, and the native of South Vietnam will pour over the material for hours, looking up definitions. Even after 24 years in America, Nguyen, a college math instructor, is not confident in her English skills.https://digitalcommons.gardner-webb.edu/gardner-webb-newscenter-archive/1121/thumbnail.jp

    A local proof of the dimensional Pr\'ekopa's theorem

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    The aim of this paper is to find an expression for second derivative of the function ϕ(t)\phi(t) defined by \phi(t) = \lt(\int_V \vphi(t,x)^{-\beta} dx\rt)^{-\frac1{\be -n}},\qquad \beta\not= n, where U⊂RU\subset \R and V⊂RnV\subset \R^n are open bounded subsets, and \vphi: U\times V\to \R_+ is a C2−C^2-smooth function. As a consequence, this result gives us a direct proof of the dimensional Pr\'ekopa's theorem based on a local approach.Comment: 9 pages, to appear in J. Math. Anal. App
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