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From Wikipedia, the free encyclopedia

Réka Albert
Born (1972-03-02) 2 March 1972 (age 51)
NationalityRomanian, Hungarian, American
Alma materBabeș-Bolyai University (B.S., M.S.),
University of Notre Dame (Ph.D.)
Known forBarabási–Albert model,
research on scale-free networks
AwardsSloan Research Fellow (2004)
NSF CAREER Award (2007)
Fellow of the American Physical Society (2010)
Maria Goeppert-Mayer Award (2011)
External member of the Hungarian Academy of Sciences (2016)
Fellow of the Network Science Society (2018)
Fellow of the American Association for the Advancement of Science (2019)
Scientific career
FieldsNetwork Science
InstitutionsPennsylvania State University

Réka Albert (born 2 March 1972[1]) is a Romanian-Hungarian scientist. She is a distinguished professor of physics and adjunct professor of biology at Pennsylvania State University[2][3] and is noted for the Barabási–Albert model and research into scale-free networks and Boolean modeling of biological systems.

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Transcription

Have you ever daydreamed about traveling through time, perhaps fast forward in the centuries and see the distant future? Well, time travel is possible, and what's more, it's already been done. Meet Sergei Krikalev, the greatest time traveler in human history. This Russian cosmonaut holds the record for the most amount of time spent orbiting our planet, a total of 803 days, 9 hours, and 39 minutes. During his stay in space, he time traveled into his own future by 0.02 seconds. Traveling at 17,500 miles an hour, he experienced an effect known as time dilation, and one day the same effect might make significant time travel to the future commonplace. To see why moving faster through space affects passage of time, we need to go back to the 1880s, when two American scientists, Albert Michelson and Edward Morley, were trying to measure the effect of the Earth's movement around the Sun on the speed of light. When a beam of light was moving in the same direction as the Earth, they expected the light to travel faster. And when the Earth was moving in the opposite direction, they expected it to go slower. But they found something very curious. The speed of light remained the same no matter what the Earth was doing. Two decades later, Albert Einstein was thinking about the consequences of that never-changing speed of light. And it was his conclusions, formulated in the theory of special relativity, that opened the door into the world of time travel. Imagine a man named Jack, standing in the middle of a train carriage, traveling at a steady speed. Jack's bored and starts bouncing a ball up and down. What would Jill, standing on the platform, see through the window as the train whistles through. Well, between Jack dropping the ball and catching it again, Jill would have seen him move slightly further down the track, resulting in her seeing the ball follow a triangular path. This means Jill sees the ball travel further than Jack does in the same time period. And because speed is distance divided by time, Jill actually sees the ball move faster. But what if Jack's bouncing ball is replaced with two mirrors which bounce a beam of light between them? Jack still sees the beam dropping down and Jill still sees the light beam travel a longer distance, except this time Jack and Jill cannot disagree on the speed because the speed of light remains the same no matter what. And if the speed is the same while the distance is different, this means the time taken will be different as well. Thus, time must tick at different rates for people moving relative to each other. Imagine that Jack and Jill have highly accurate watches that they synchronize before Jack boarded the train. During the experiment, Jack and Jill would each see their own watch ticking normally. But if they meet up again later to compare watches, less time would have elapsed on Jack's watch, balancing the fact that Jill saw the light move further. This idea may sound crazy, but like any good scientific theory, it can be tested. In the 1970s, scientists boarded a plane with some super accurate atomic clocks that were synchronized with some others left on the ground. After the plane had flown around the world, the clocks on board showed a different time from those left behind. Of course, at the speed of trains and planes, the effect is minuscule. But the faster you go, the more time dilates. For astronauts orbiting the Earth for 800 days, it starts to add up. But what affects humans also affects machines. Satellites of the global positioning system are also hurdling around the Earth at thousands of miles an hour. So, time dilation kicks in here, too. In fact, their speed causes the atomic clocks on board to disagree with clocks on the ground by seven millionths of a second daily. Left uncorrected, this would cause GPS to lose accuracy by a few kilometers each day. So, what does all this have to do with time travel to the far, distant future? Well, the faster you go, the greater the effect of time dilation. If you could travel really close to the speed of light, say 99.9999%, on a round-trip through space for what seemed to you like ten years, you'd actually return to Earth around the year 9000. Who knows what you'd see when you returned?!? Humanity merged with machines, extinct due to climate change or asteroid impact, or inhabiting a permanent colony on Mars. But the trouble is, getting heavy things like people, not to mention space ships, up to such speeds requires unimaginable amounts of energy. It already takes enormous particle accelerators like the Large Hadron Collider to accelerate tiny subatomic particles to close to light speed. But one day, if we can develop the tools to accelerate ourselves to similar speeds, then we may regularly send time travelers into the future, bringing with them tales of a long, forgotten past.

Education

Albert was born in Reghin, a city in Mureș County, located in the historical region of Transylvania, in the north-central part of Romania. She obtained her B.S. and M.S. degrees from Babeș-Bolyai University in Cluj-Napoca, Romania, in 1995 and 1996, respectively. She earned her Ph.D. at the University of Notre Dame in 2001.[3]

Work

Albert is co-creator, together with Albert-László Barabási, of the Barabási–Albert model for generating scale-free random graphs via preferential attachment (see Barabási–Albert model).

Her work extends to networks in a very general sense, involving for instance investigations on the error tolerance and attack vulnerability of complex networks[4] and its applications to the vulnerability of the North American power grid.[5][6]

Her current research focuses on dynamic modeling of biological networks and systems biology.

Awards

Albert was selected as a Sloan Research Fellow in 2004 and was awarded a National Science Foundation CAREER Award in 2007. She was named Fellow of the American Physical Society in 2010.[7] One year later she received the Maria Goeppert-Mayer Award.[2][8] In 2016 she was inducted as an external member of the Hungarian Academy of Sciences.[9] She was elected Fellow of the Network Science Society in 2018[10] and a Fellow of the American Association for the Advancement of Science in 2019.[11]

Selected publications

  • Albert R., Barabási A.-L.: Statistical mechanics of complex networks, Reviews of Modern Physics, Vol. 74, Nr. 1, pp. 47–97, 2002, doi:10.1103/RevModPhys.74.47, arXiv:cond-mat/0106096v1 (submitted 6 June 2001)
  • Jeong H., Tombor B., Albert R., Oltvai Z.N., Barabási A.-L.: The large-scale organization of metabolic networks, Nature 407, pp. 651–654, 2000, doi:10.1038/35036627 arXiv:cond-mat/0010278 (submitted 19 October 2000)
  • Albert R., Jeong H., Barabási A.-L.: Error and attack tolerance of complex networks, Nature 406, pp. 378–382, 2000, doi:10.1038/35019019, arXiv:cond-mat/0008064v1 (submitted 3 August 2000)
  • Barabási A.-L., Albert R.: Emergence of scaling in random networks, Science, Vol. 286, Nr. 5439, pp. 509–12, 15 October 1999, doi:10.1126/science.286.5439.509, arXiv:cond-mat/9910332v1 (submitted 21 October 1999)

References

  1. ^ "Albert Réka". Hungarian Academy of Sciences.
  2. ^ a b "Réka Albert – Penn State Physics faculty page". Archived from the original on 2014-10-20. Retrieved July 14, 2014.
  3. ^ a b "Réka Albert – Penn State Biology faculty page". Eberly College of Science. Retrieved February 18, 2013.
  4. ^ Barabási, Albert-László; Albert, Réka; Jeong, Hawoong (June 2000). "Scale-free characteristics of random networks: the topology of the world-wide web". Physica A: Statistical Mechanics and Its Applications. 281 (1–4): 69–77. Bibcode:2000PhyA..281...69B. doi:10.1016/S0378-4371(00)00018-2.
  5. ^ Ness, Larry (2006). Securing utility and energy infrastructures. Hoboken, N.J.: Wiley. p. 31. ISBN 0-471-70525-X. OCLC 85820876.
  6. ^ Albert, Réka; Albert, István; Nakarado, Gary L. (2004-02-26). "Structural vulnerability of the North American power grid". Physical Review E. 69 (2): 025103. arXiv:cond-mat/0401084v1. Bibcode:2004PhRvE..69b5103A. doi:10.1103/PhysRevE.69.025103. ISSN 1539-3755. PMID 14995510. S2CID 18811015.
  7. ^ "Reka Albert Named a Fellow of the American Physical Society". science.psu.edu. February 16, 2010. Archived from the original on July 12, 2013. Retrieved June 20, 2021.
  8. ^ "2011 Maria Goeppert Mayer Award Recipient". American Physical Society. Retrieved 18 February 2013.
  9. ^ "Köztestületi tagok". mta.hu.
  10. ^ "NetSci – The Network Science Society". netscisociety.net.
  11. ^ "2019 Fellows | American Association for the Advancement of Science". www.aaas.org. Archived from the original on November 28, 2019. Retrieved 2021-06-20.

External links

This page was last edited on 11 January 2024, at 15:33
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