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DTSTART;VALUE=DATE:20260115
DTEND;VALUE=DATE:20260116
DTSTAMP:20260417T124641
CREATED:20251209T123818Z
LAST-MODIFIED:20260115T130844Z
UID:2958-1768435200-1768521599@cis.haifa.ac.il
SUMMARY:יום פרוייקטים סמסטר א'
DESCRIPTION:סטודנטים בשנה ג' מציגים את הפרויקט המסכם שלהם לתואר באירוע חגיגי המאורגן על ידי החוג. הצגת הפרויקטים תתקיים בבניין דילן\, קומה 2. לאחר מכן\, יעברו המשתתפים לבניין עמיר להרצאת אורח ולהכרזה על המנצחים בקטגוריות השונות של הפרויקט המצטיין. \nמצורפת הזמנה לכנס
URL:https://cis.haifa.ac.il/event/%d7%99%d7%95%d7%9d-%d7%a4%d7%a8%d7%95%d7%99%d7%99%d7%a7%d7%98%d7%99%d7%9d-%d7%a1%d7%9e%d7%a1%d7%98%d7%a8-%d7%90/
LOCATION:בניין דילן\, הנמל 16\, חיפה\, North\, Israel
CATEGORIES:אירועים מערכות מידע
ORGANIZER;CN="%D7%A9%D7%9C%D7%99 %D7%A7%D7%A8%D7%93%D7%A9%D7%98%D7%99%D7%99%D7%9F":MAILTO:skradsh1@univ.haifa.ac.il
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DTSTART;TZID=Asia/Jerusalem:20260115T110000
DTEND;TZID=Asia/Jerusalem:20260115T120000
DTSTAMP:20260417T124641
CREATED:20260105T064638Z
LAST-MODIFIED:20260105T064638Z
UID:5079-1768474800-1768478400@cis.haifa.ac.il
SUMMARY:Yotam Dikstein (IAS) - High Dimensional Expanders: Structure and Applications
DESCRIPTION:Title: High Dimensional Expanders: Structure and Applications \nAbstract: \nExpanders are graphs that are both edge-sparse and well connected. They have been an instrumental tool in many results in mathematics and computer science\, some of which seem to have little connection to graphs at all. High dimensional expanders (HDXs) are hypergraph analogues of expander graphs — sparse and well connected hypergraphs.  HDXs have already played a key role in several recent results in theoretical computer science and combinatorics. However\, much of their underlying theory remains unexplored. \nMotivated by this\, we will see what HDXs are\, why they generalize expander graphs\, and how they serve as a common setting for results in probability and computational complexity. \nI will illustrate their power by presenting new Chernoff-type inequalities for HDXs and explaining their applications to: \n1. Hardness amplification – constructing functions for which the best polynomial-time algorithm performs no better than random guessing. \n2. Hardness of approximation – constructing natural problems for which even approximate solutions are intractable unless P=NP. \nThe talk will not assume prior background and is aimed at a broad audience.
URL:https://cis.haifa.ac.il/event/yotam-dikstein-ias-high-dimensional-expanders-structure-and-applications/
CATEGORIES:סמינרים מדעי המחשב
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