Analysis report of SN1006 D.Nishida( Kyoto-Univ.) JPS meeting Autumn 2005 Osaka.

Slides:

Advertisements

Similar presentations

Analysis report of SN1006 D.Nishida( Kyoto-Univ.) JPS meeting Autumn 2005 Osaka.

Advertisements

Drawing Tangent “Arc” By Cesar Mendoza.

VOLUMES Volume = Area of the base X height. VOLUMES.

$100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300.

HIP JACK THEORY AND LAYOUT

Definition of Problem THERMOCAPILLARY MIGRATION OF FULLY DEFORMABLE 3D DROPS.

MACRO Atmospheric Neutrinos Barry Barish 5 May 00 1.Neutrino oscillations 2.WIMPs 3.Astrophysical point sources.

WP4- Integration Kranjka Gora - Slovenia April 2004 National Technical University of Athens.

Areas How do you work out the area of this shape ? HINT.

Volumes of Pyramids & Cones

Multi-Comp. Distillation Design Short-Cut Method Example Problem

P201 Discussions Jan 15 Questions on Mastering Physics use? Using and interpreting motion diagrams 1.

Chapter 6 Applications of Integration 机动目录上页下页返回结束 6.1 Area Between Curves 6.2 Volume 6.3 Volume by Cylindrical Shell 6.5 Average Value of a Function.

BY  INTRODUCTION  NEED FOR MOBILE TRACKING  EXISTING TECHNOLOGIES & CONSTRAINTS  LOCATION TRACKING CURVE METHOD  CONCLUSION.

$100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300.

$100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300 $400 $500 $100 $200 $300.

28 th ICRC Tsukuba Conor Masterson, H.E.S.S. Observations of Galactic Sources with H.E.S.S. Conor Masterson, MPI-K, for the H.E.S.S. Collaboration.

Application: Area under and between Curve(s) Volume Generated

First question Marks: % 20 First question Marks: % 20.

How tall am I? My head is 232 feet above sea level. My feet are 226 feet above sea level. My head is 2 feet above sea level. My feet are (-4) feet ‘above’

Warm Up for Section 3.3 Factor: (1). x2 – 49 (2). x2 + 6x – 16

Active polarimeter simulation Suguru Shimizu Osaka University Sep. 1, 2007 JPARC TREK Collaboration meeting at Saskatchewan.

A conic section is the intersection of a plane and a cone.

Tarek Hegazy, Univ. of Waterloo 2 t / m 2 t 1m 2m Xa Ya Yb Xb Yc Step 1: Stability Check No. of Equilibrium Equations: 3 No. of Extra.

Section 2.8 Distance and Midpoint Formulas; Circles.

Area Between Curves. Objective To find the area of a region between two curves using integration.

SECTION 4-3-B Area under the Curve. Def: The area under a curve bounded by f(x) and the x-axis and the lines x = a and x = b is given by Where and n is.

More Constructions.

Geometric Model of Camera

Daniel Mazin and Nadia Tonello Max-Planck-Institut für Physik München

Project of group 3: Incircle and Excircle Given 3 points in the coordinate system: A(0, 0), B(4, 0), C(1, 3). Show that the center of the nine-point circle.

Area of a Region Between Two Curves (7.1)

Circles: Circumference & Area

Math 4030 – 10b Inferences Concerning Variances: Hypothesis Testing

Objective: Write an equation of a Circle

Ray Tracing Geometry CSE 681.

5. Extensions of the Multifactor Productivity: Benchmarking

Ray Tracing Geometry CSE 681.

Circles: Circumference & Area

More basics: central tendency, variability, populations and samples.

Linear Systems.

Area of a Region Between Two Curves (7.1)

° status report analysis details: overview; “where we are”; plans: before finalizing result.. I.Larin 02/13/2009.

Objectives To discuss the concept of the center of gravity, center of mass, and centroids (centers of area). To show how to determine the location of the.

Volumes of Pyramids & Cones

Sexy Conic Sections Project.. Sexy

POINT ESTIMATOR OF PARAMETERS

رفتار سازماني Organizational Behavior

Volume 88, Issue 5, Pages (May 2005)

Year 2 Autumn Term Week 8 Lesson 5

Year 2 Autumn Term Week 8 Lesson 5

Sec 6.1: AREAS BETWEEN CURVES

Unit 3 Review (Calculator)

ZB B yB zA B0 VA0B0 A xB yA A0 xA Figure 2.1: Two Coordinate Systems.

Primitive Drawing Algorithm

SOS Cerenkov Purpose: provide PID for NA Cerenkov efficiency studies

Primitive Drawing Algorithm

Ray Tracing Geometry CSE 681.

Circles and Circumference

Owen Skrelunas and Christian Morell

Calculate 9 x 81 = x 3 3 x 3 x 3 x 3 3 x 3 x 3 x 3 x 3 x 3 x =

Centroid TUTORIAL.

Exam II: Wed, November 3. Review session: Mon, November 1.

ALGEBRA I - SECTION 8-3 : MULTIPLYING BINOMIALS

Coordinate system Vector Matrix

Calculus 7.1: Linear Motion

Study of coherent c.s. dependence on Energy, what was done

ECE 692 – Advanced Topics in Computer Vision

Chapter 30 Examples 4,8.

° status report analysis details: overview; “where we are”; plans: before finalizing result.. I.Larin 02/13/2009.

Presentation transcript:

Analysis report of SN1006 D.Nishida( Kyoto-Univ.) JPS meeting Autumn 2005 Osaka

Cut parameters -30 ns < TDC start < 30 ns 5 p.e x T5a Distance from camera center < 1.6 deg Likelihood ratio > 0.7

Calculating intersection point (1) x’ = (xa*sinA + xb*sinB + xc*sinC)/(sinA+sinB+sinC) y’ = (ya*sinA + yb*sinB + yc*sinC)/(sinA+sinB+sinC) A B C (xa, ya) (xb, yb) (xc, yc)

Theta square distribution (1) cross line: On data red line: Off data Effective time  sec(17h)

   width(x,y)/  wid   Calculating intersection point (2)

Theta square distribution (2) Cross line : On data Red line : Off data

Upper limit Use calculating method No.2 Line is Crab integral flax F(E>640GeV) = 2.2 x photon/cm 2 /sec( ~5% Crab flux)