Mihai Pǎtraşcu: obituary and open problems

M. Thorup
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引用次数: 9

Abstract

Mihai Pǎtraşcu, aged 29, passed away on Tuesday June 5, 2012, after a 1.5 year battle with brain cancer. Mihai’s academic career was short but explosive, full of rich and beautiful ideas as witnessed, e.g., in his 20 STOC/FOCS papers. His many interesting papers are available online at: http://people.csail.mit.edu/mip/papers/index.html. Mihai’s talent showed early. In high school he received numerous medals at national (Romanian) and international olympiads including prizes in informatics, physics and applied math. He received gold medals at the International Olympiad in Informatics (IOI) in both 2000 and 2001. He remained involved with olympiads and was elected member of the International Scientific Committee for the International Olympiad of Informatics since 2010. Mihai’s main research area was data structure lower bounds. In data structures we try to understand how we can efficiently represent, access, and update information. Mihai revolutionized and revitalized the lower bound side, in many cases matching known upper bounds. The lower bounds were proved in the powerful cell-probe model that only charges for memory access, hence which captures both RAM and external memory. Already in 2004 [17], as a second year undergraduate student, with his supervisor Erik Demaine as non-alphabetic second author, he broke the Ω(log n/ log log n) lower bound barrier that had impeded dynamic lower bounds since 1989 [6], and showed the first logarithmic lower bound by an elegant short proof, a true combinatorial gem. The important conclusion was that binary search trees are optimal algorithms for the textbook problem of maintaining prefix sums in a dynamic array. They also proved an Ω(log n) lower bound for dynamic trees, matching Sleator and Tarjan’s upper bound from 1983 [20]. In 2005 he received from the Computing Research Association (CRA) the Outstanding Undergraduate Award for best undergraduate research in the US and Canada. I was myself lucky enough to meet Mihai in 2004, starting one of most intense collaborations I have experienced in my career. It took us almost two years to find the first separation between near-linear and polynomial space in data structures [19]. What kept us going on this hard problem was that we always had lots of fun on the side: playing squash, going on long hikes, and having beers celebrating every potentially useful idea we found on the way. A strong friendship was formed. Mihai published more than 10 papers while pursuing his undergraduate studies at MIT from 2002 to 2006. Nevertheless he finished with a perfect 5.0/5.0 GPA. Over the next 2 years, he did his PhD at MIT. His thesis “Lower Bound Techniques for Data Structures” [11] is a must-read for researchers who want to get into data structure lower bounds. During Mihai’s PhD, I got to be his mentor at AT&T, and in 2009, after a year as Raviv Postdoctoral Fellow at IBM Almaden, he joined me at AT&T. We continued our work on lower bounds, but I also managed to get him interested in hashing which is of immense importance to real computing. We sought schemes that were both truly practical and theoretically powerful [15].
米海Pǎtraşcu:讣告和公开问题
米海Pǎtraşcu, 29岁,在与脑癌斗争了一年半后,于2012年6月5日星期二去世。米海的学术生涯短暂而富有爆发力,在他的20篇STOC/FOCS论文中,我们可以看到他充满了丰富而美丽的思想。他的许多有趣的论文都可以在网上找到:http://people.csail.mit.edu/mip/papers/index.html。米海的天赋很早就显露出来了。高中时,他在国家(罗马尼亚)和国际奥林匹克竞赛中获得了许多奖牌,包括信息学、物理学和应用数学方面的奖项。他在2000年和2001年两次获得国际信息学奥林匹克(IOI)金牌。他一直参与奥林匹克运动,并自2010年以来当选为国际信息学奥林匹克国际科学委员会成员。米海的主要研究领域是数据结构下界。在数据结构中,我们试图理解如何有效地表示、访问和更新信息。米海革新和振兴了下界,在许多情况下与已知的上界相匹配。在强大的细胞探针模型中证明了下界,该模型仅对内存访问收费,因此可以捕获RAM和外部内存。早在2004年[17],作为一名大二的本科生,他与他的导师Erik Demaine作为非字母第二作者,打破了自1989年以来阻碍动态下界的Ω(log n/ log log n)下界屏障[6],并通过一个优雅的短证明展示了第一个对数下界,一个真正的组合瑰石。重要的结论是,二叉搜索树是教科书中维护动态数组中前缀和问题的最佳算法。他们还证明了动态树的Ω(log n)下界,与1983年Sleator和Tarjan的上界相匹配[20]。2005年,他获得了计算机研究协会(CRA)颁发的美国和加拿大最佳本科研究杰出本科生奖。我自己也很幸运在2004年遇到了Mihai,开始了我职业生涯中最激烈的合作之一。我们花了近两年的时间才在数据结构中首次发现近线性空间和多项式空间的分离[19]。让我们继续解决这个难题的是,我们总是有很多乐趣:打壁球,长途徒步旅行,喝啤酒庆祝我们在路上发现的每一个潜在的有用想法。一段深厚的友谊就此形成。2002年至2006年,米海在麻省理工学院攻读本科期间发表了10多篇论文。尽管如此,他还是以5.0/5.0的GPA成绩完成了学业。在接下来的两年里,他在麻省理工学院获得了博士学位。他的论文《Lower Bound Techniques for Data Structures》[11]是想要进入数据结构下界的研究人员的必读论文。在米哈伊攻读博士学位期间,我成为了他在AT&T的导师。2009年,在IBM阿尔马登做了一年的拉维夫博士后之后,他加入了我在AT&T的工作。我们继续研究下界,但我也设法让他对散列感兴趣,这对实际计算非常重要。我们寻求既实用又理论上强大的方案[15]。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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