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Среда, 04 Июля 2012 г. 20:46 + в цитатник




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11:46:16 CERN experiments observe particle consistent with long-sought Higgs boson. Комментарии : LiveInternet - http://www.liveinternet.ru/users/tu...post226674162//
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CERN experiments observe particle consistent with long-sought Higgs boson

Среда, 04 Июля 2012 г. 20:45 + в цитатник

CERN experiments observe particle consistent with long-sought Higgs boson

Geneva, 4 July 2012. At a seminar held at CERN1 today as a curtain raiser to the year’s major particle physics conference, ICHEP2012 in Melbourne, the ATLAS and CMS experiments presented their latest preliminary results in the search for the long sought Higgs particle. Both experiments observe a new particle in the mass region around 125-126 GeV.

“We observe in our data clear signs of a new particle, at the level of 5 sigma, in the mass region around 126 GeV. The outstanding performance of the LHC and ATLAS and the huge efforts of many people have brought us to this exciting stage,” said ATLAS experiment spokesperson Fabiola Gianotti, “but a little more time is needed to prepare these results for publication.”

"The results are preliminary but the 5 sigma signal at around 125 GeV we’re seeing is dramatic. This is indeed a new particle. We know it must be a boson and it’s the heaviest boson ever found,” said CMS experiment spokesperson Joe Incandela. “The implications are very significant and it is precisely for this reason that we must be extremely diligent in all of our studies and cross-checks."

“It’s hard not to get excited by these results,” said CERN Research Director Sergio Bertolucci. “ We stated last year that in 2012 we would either find a new Higgs-like particle or exclude the existence of the Standard Model Higgs. With all the necessary caution, it looks to me that we are at a branching point: the observation of this new particle indicates the path for the future towards a more detailed understanding of what we’re seeing in the data.”

The results presented today are labelled preliminary. They are based on data collected in 2011 and 2012, with the 2012 data still under analysis. Publication of the analyses shown today is expected around the end of July. A more complete picture of today’s observations will emerge later this year after the LHC provides the experiments with more data.

The next step will be to determine the precise nature of the particle and its significance for our understanding of the universe. Are its properties as expected for the long-sought Higgs boson, the final missing ingredient in the Standard Model of particle physics? Or is it something more exotic? The Standard Model describes the fundamental particles from which we, and every visible thing in the universe, are made, and the forces acting between them. All the matter that we can see, however, appears to be no more than about 4% of the total. A more exotic version of the Higgs particle could be a bridge to understanding the 96% of the universe that remains obscure.

“We have reached a milestone in our understanding of nature,” said CERN Director General Rolf Heuer. “The discovery of a particle consistent with the Higgs boson opens the way to more detailed studies, requiring larger statistics, which will pin down the new particle’s properties, and is likely to shed light on other mysteries of our universe.”

Positive identification of the new particle’s characteristics will take considerable time and data. But whatever form the Higgs particle takes, our knowledge of the fundamental structure of matter is about to take a major step forward.

Contact:

CERN press office, press.office@cern.ch
+41 22 767 34 32
+41 22 767 21 41

Further information:

Follow CERN at:

 

1. CERN, the European Organization for Nuclear Research, is the world's leading laboratory for particle physics. It has its headquarters in Geneva. At present, its Member States are Austria, Belgium, Bulgaria, the Czech Republic, Denmark, Finland, France, Germany, Greece, Hungary, Italy, the Netherlands, Norway, Poland, Portugal, Slovakia, Spain, Sweden, Switzerland and the United Kingdom. Romania is a candidate for accession. Israel and Serbia are Associate Members in the pre-stage to Membership. India, Japan, the Russian Federation, the United States of America, Turkey, the European Commission and UNESCO have Observer status. 


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Среда, 04 Июля 2012 г. 07:26 + в цитатник




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Среда, 04 Июля 2012 г. 07:26 + в цитатник
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Среда, 04 Июля 2012 г. 07:26 + в цитатник
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Среда, 04 Июля 2012 г. 07:26 + в цитатник
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Среда, 04 Июля 2012 г. 07:26 + в цитатник
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Среда, 04 Июля 2012 г. 07:26 + в цитатник
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Среда, 04 Июля 2012 г. 07:26 + в цитатник
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Среда, 04 Июля 2012 г. 07:25 + в цитатник
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Среда, 04 Июля 2012 г. 07:25 + в цитатник
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Среда, 04 Июля 2012 г. 07:25 + в цитатник
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Среда, 04 Июля 2012 г. 07:25 + в цитатник
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Среда, 04 Июля 2012 г. 02:38 + в цитатник




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Понедельник, 02 Июля 2012 г. 20:31 + в цитатник




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Понедельник, 02 Июля 2012 г. 07:46 + в цитатник



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07:46:27 Calculus AB http://ff.im/ZPHrx

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08:39:09 Calculus BC http://ff.im/ZPOXh

Calculus BC

Понедельник, 02 Июля 2012 г. 07:40 + в цитатник

Calculus BC

Download the Course Description (.pdf/2.3MB).
Complete course and exam information is available in the Course Description.
Requires Adobe Reader (latest version recommended).

Calculus BC can be offered by schools that are able to complete all the prerequisites before the course. Calculus BC is a full-year course in the calculus of functions of a single variable. It includes all topics covered in Calculus AB plus additional topics. Both courses represent college-level mathematics for which most colleges grant advanced placement and credit. The content of Calculus BC is designed to qualify the student for placement and credit in a course that is one course beyond that granted for Calculus AB.

Prerequisites

Before studying calculus, all students should complete four years of secondary mathematics designed for college-bound students: courses in which they study algebra, geometry, trigonometry, analytic geometry, and elementary functions. These functions include those that are linear, polynomial, rational, exponential, logarithmic, trigonometric, inverse trigonometric, and piecewise defined. In particular, before studying calculus, students must be familiar with the properties of functions, the algebra of functions, and the graphs of functions. Students must also understand the language of functions (domain and range, odd and even, periodic, symmetry, zeros, intercepts, and so on) and know the values of the trigonometric functions of the numbers 0, pi/6, pi/4, pi/3, pi/2, and their multiples.

Course Goals

Students should be able to:

  • Work with functions represented in a variety of ways: graphical, numerical, analytical, or verbal. They should understand the connections among these representations.
  • Understand the meaning of the derivative in terms of a rate of change and local linear approximation and they should be able to use derivatives to solve a variety of problems.
  • Understand the meaning of the definite integral both as a limit of Riemann sums and as the net accumulation of change and should be able to use integrals to solve a variety of problems.
  • Understand the relationship between the derivative and the definite integral as expressed in both parts of the Fundamental Theorem of Calculus.
  • Communicate mathematics both orally and in well-written sentences and should be able to explain solutions to problems.
  • Model a written description of a physical situation with a function, a differential equation, or an integral.
  • Use technology to help solve problems, experiment, interpret results, and verify conclusions.
  • Determine the reasonableness of solutions, including sign, size, relative accuracy, and units of measurement.
  •  Develop an appreciation of calculus as a coherent body of knowledge and as a human accomplishment.

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Calculus AB

Понедельник, 02 Июля 2012 г. 07:01 + в цитатник

Calculus AB

Download the Course Description (.pdf/2.3MB).
Complete course and exam information is available in the Course Description.
Requires Adobe Reader (latest version recommended).

Calculus AB is designed to be taught over a full high school academic year. It is possible to spend some time on elementary functions and still cover the Calculus AB curriculum within a year. However, if students are to be adequately prepared for the Calculus AB examination, most of the year must be devoted to topics in differential and integral calculus. These topics are the focus of the AP Exam.

Prerequisites

Before studying calculus, all students should complete four years of secondary mathematics designed for college-bound students: courses in which they study algebra, geometry, trigonometry, analytic geometry, and elementary functions. These functions include those that are linear, polynomial, rational, exponential, logarithmic, trigonometric, inverse trigonometric, and piecewise defined. In particular, before studying calculus, students must be familiar with the properties of functions, the algebra of functions, and the graphs of functions. Students must also understand the language of functions (domain and range, odd and even, periodic, symmetry, zeros, intercepts, and so on) and know the values of the trigonometric functions of the numbers 0, pi/6, pi/4, pi/3, pi/2, and their multiples.

Course Goals

Students should be able to:

  • work with functions represented in a variety of ways: graphical, numerical, analytical, or verbal. They should understand the connections among these representations.
  • understand the meaning of the derivative in terms of a rate of change and local linear approximation and they should be able to use derivatives to solve a variety of problems.
  • understand the meaning of the definite integral both as a limit of Riemann sums and as the net accumulation of change and should be able to use integrals to solve a variety of problems.
  • understand the relationship between the derivative and the definite integral as expressed in both parts of the Fundamental Theorem of Calculus.
  • communicate mathematics both orally and in well-written sentences and should be able to explain solutions to problems.
  • model a written description of a physical situation with a function, a differential equation, or an integral.
  • use technology to help solve problems, experiment, interpret results, and verify conclusions.
  • determine the reasonableness of solutions, including sign, size, relative accuracy, and units of measurement.
  •  develop an appreciation of calculus as a coherent body of knowledge and as a human accomplishment.

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AP Courses & Exams

Понедельник, 02 Июля 2012 г. 04:08 + в цитатник

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Воскресенье, 01 Июля 2012 г. 16:46 + в цитатник




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