News
10mon
Tech Xplore on MSNResearchers propose a smaller, more noise-tolerant quantum factoring circuit for cryptographyThis promise is based on a quantum factoring algorithm proposed in 1994 by Peter Shor, who is now a professor at MIT. But ...
MIT math professor Peter Shor shared in the Breakthrough Prize in Fundamental Physics with three other researchers, David Deutsch at the University of Oxford, Charles Bennett at IBM Research ...
In 1994, mathematician Peter Shor presented an algorithm for quantum computers to solve complex algorithms in seconds, rather than the decades it can take for conventional hardware. At the time ...
Peter Shor didn’t set out to break the internet. But an algorithm he developed in the mid-1990s threatened to do just that. In a landmark paper, Shor showed how a hypothetical computer that exploited ...
In 1994, a Bell Labs mathematician named Peter Shor cooked up an algorithm with frightening potential. By vastly reducing the computing resources required to factor large numbers—to break them ...
In 1994, Peter Shor, an American mathematician working at Bell Labs, published a paper with a wonky title and earth-shaking implications. In “Polynomial-Time Algorithms for Prime Factorization ...
But around the same time that RSA came out, American mathematician Peter Shor was already sowing the seeds for its demise. In a landmark paper published in 1994, he showed how a hypothetical ...
In 1994, Peter Shor discovered one possibility: a quantum algorithm for factoring large numbers. Shor’s algorithm is powerful and widely believed to beat all classical algorithms; when run on a ...
In 1994, American mathematician Peter Shor developed quantum algorithms to factor integers and solve the discrete logarithm problem. When run on a big enough quantum computer, these algorithms ...
Three decades ago, a physicist named Peter Shor proved that quantum computing could break a common form of internet encryption within just a few hours; whereas a standard computer would take ...
Results that may be inaccessible to you are currently showing.
Hide inaccessible results