01. Richard C. Richards, I Hardly Knew Ye

I first met Richard Richards at California State Polytechnic University, Pomona, in the fall of 1996. I was a Freshman who had a curious interest in philosophy; yet, at the time, I was a Biology major planning of a life in Hawaii where I’d be conducting research on sharks while teaching at the University of Hawaii and surfing before and after work. Little did I know that my life would be changed forever, after a chance meeting with Richard. [excerpt

Divide and Fuse: A Re-ranking Approach for Person Re-identification

As re-ranking is a necessary procedure to boost person re-identification (re-ID) performance on large-scale datasets, the diversity of feature becomes crucial to person reID for its importance both on designing pedestrian descriptions and re-ranking based on feature fusion. However, in many circumstances, only one type of pedestrian feature is available. In this paper, we propose a "Divide and use" re-ranking framework for person re-ID. It exploits the diversity from different parts of a high-dimensional feature vector for fusion-based re-ranking, while no other features are accessible. Specifically, given an image, the extracted feature is divided into sub-features. Then the contextual information of each sub-feature is iteratively encoded into a new feature. Finally, the new features from the same image are fused into one vector for re-ranking. Experimental results on two person re-ID benchmarks demonstrate the effectiveness of the proposed framework. Especially, our method outperforms the state-of-the-art on the Market-1501 dataset.Comment: Accepted by BMVC201

Congruences of concave composition functions

Concave compositions are ordered partitions whose parts are decreasing towards a central part. We study the distribution modulo $a$ of the number of concave compositions. Let $c(n)$ be the number of concave compositions of $n$ having even length. It is easy to see that $c(n)$ is even for all $n\geq1$. Refining this fact, we prove that $$\#\{n<X:c(n)\equiv 0\pmod 4\}\gg\sqrt{X}$$ and also that for every $a>2$ and at least two distinct values of $r\in\{0,1,\dotsc,a-1\}$, $$\#\{n \frac{\log_2\log_3 X}{a}.$$ We obtain similar results for concave compositions of odd length.Comment: 7 pages; preprint of article published in INTEGER

Composers' Forum, March 22, 1988

This is the concert program of the Composers' Forum performance on Tuesday, March 22, 1988 at 12:30 p.m., at the Concert Hall, 855 Commonwealth Avenue. Works performed were Two Songs by Sara Doncaster, Brass Quintet #1 by Will Ayton, Concerto for Two Saxophones, 2nd Movement by Kenneth Amis, Ubuthathu by Neil Chadwick, and Invocation - Poems by Kim So Wol by Ye Sook C. Lee. Digitization for Boston University Concert Programs was supported by the Boston University Humanities Library Endowed Fund

The CWC Paris Resolution: Unresolved Issues

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From Ye Fudao to Adam Minter

This document is part of a digital collection provided by the Martin P. Catherwood Library, ILR School, Cornell University, pertaining to the effects of globalization on the workplace worldwide. Special emphasis is placed on labor rights, working conditions, labor market changes, and union organizing.CLW_2012_Report_China_from_ye.pdf: 36 downloads, before Oct. 1, 2020

In-Depth Implementation of the BTWC: Education and Outreach

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Implementation of the General Purpose Criterion of the Chemical Weapons Convention

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Report of the NATO Advanced Research Workshop Cantacuzino Institute: Bucharest 3-5 June 1999

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Article XXII: Depositary/ies

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