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PHYSICS
FLASH |
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ASU PHYSICS |
Fulfilling a Childhood Dream
On September 26, 2007, the National University of
San Antonio Abad in Cusco, Peru (UNSAAC) bestowed a prestigious honor on
Dr. Fernando Ponce, Professor of Physics at ASU. Dr. Ponce received the
Tricentennial Medal of UNSAAC. This year, the medal commemorated
UNSAAC's 300 years as a university. The medal recognizes "exceptional
contributions to knowledge and to society".
PF: There are a number of gifted scientists who have come from Central and
South America. How is the future of science - particularly physics - impacted by Latin America?
PONCE: There is
a large number of Spanish- and Portuguese- speaking scientists in the US
who are labeled "Hispanic". With a couple of exceptions, they are all
born and educated abroad. These colleagues came to study in the US and
stayed here. A similar situation happens in Europe.
PF: Do you have any
plans for the future which stem from or relate to this award? |
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Physics professor to participate in Sally Ride Science Festival
ASU Physics Assistant
Professor Cecilia Lunardini will conduct a children's workshop entitled
"Exploding stars!", in collaboration with Professor Frank Timmes of the ASU School of Earth and Space Exploration.
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BOOK REVIEW
"The Indian Clerk"
by David Leavitt
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Winter, in my days in the Midwest, was a time to reflect and plan (or shovel snow). Following this tradition, the ASU Physics faculty came together on a Saturday in January to discuss collaborations and partnerships that enable us to address some of the most significant questions in our field.
Other organizations might call this type of a
meeting a 'retreat,' but in the words of Professor Mike Treacy, "ASU
Physics does not retreat, we advance." Thus our meeting was the second
annual Physics Advance. |
BOOK REVIEW (continued)
around, and Trinity College Cambridge was the center of a rather gay group called the Apostles which included luminaries such as the mathematicians G. E. Moore and J. E. Littlewood, the philosophers Ludwig Wittgenstein and Bertrand Russell, the economist John Maynard Keynes and the poet Rupert Brooke. They talked mainly not about issues of war and peace so much but about things like Goldbach's Conjecture that all even numbers greater than 2 can be expressed as the sum of two primes. Try a few examples for yourself, for example 40 = 11 + 29. This was a worthy problem for discussion they felt (it is still unresolved; to become really famous - solve this problem rather than protein folding!). One morning in 1913, Hardy received a rambling letter from a poor Indian villager, Srinivasa Ramanujan, on poor quality paper and poorly written, but his eye was taken by an usual infinite series for π of a kind he had not seen before - which rapidly converged. He summed the first few terms and it appeared to be correct and so began one of the most interesting sagas of collaborative research in the twentieth century. After an exchange of letters, each of which took ~ month by boat to get to India, Ramanujan arrived at Trinity College in Cambridge. He finds the life awful - he hates having to wear shoes, the food and weather Ramanujan became interested in highly composite numbers which he defined as "a number that is as far from a prime as a number can be." A sort of anti-prime. Hardy and Littlewood asked for an example. 'None of the numbers up to 24 has more than 6 divisors, 22 has 4, 21 has 4, 20 has 6. But 24 has 8. 24 can be divided by 1, 2, 3, 4, 6, 8, 12 or 24. So I define a highly composite number as a number that has more divisors than any number that comes before it. What a strange raging mind! I have listed every highly composite number up to 6,746,328,388,800" And have you drawn any conclusions? "Well yes, you can work out a formula..." What we glimpse here is an unusual mind a work - one that lay in the hinterland between an arithmetic calculator and a trained mathematician. He could manipulate large numbers mentally but what pushed him into mathematics was his ability to produce algebraic formulae. He was not a typical mathematician in that the concept of a proof was alien to him and remained so despite Hardy's best efforts. Today we would call this interdisciplinary research perhaps. "Proofs in mathematics have their own elegance and economy, as illustrated by Euclid's proof that there are an infinite number of prime numbers. This is a reductio ad absurdum proof, and so we begin by assuming the opposite of what we want to prove: we assume that there are only a finite number of primes, and we call the last prime, the largest prime, P. We must remember that, by definition, any non-prime number can be broken down into primes. To choose a random example 190 breaks down as 19 x 5 x2. Assuming than that P, is the largest prime number, we can write out the primes as a sequence, from smallest to largest, and the sequence will look like this: 2, 3, 5, 7, 11, 13, 17, 19, 23...P
Q = (2 x 3 x 5 x 7 x 11 x 13 ... x P) + 1
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Distinguished Lecturer Series hosts renown string theorist for lecturers and luncheon
For this semester's Distinguished Lecturer Series, ASU Physics welcomed
Professor Michael
Duff for a public lecture, department colloquium, and student
luncheon. ASU graduate students with Professor Michael Duff
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