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15-440 Distributed Systems

15-440 Distributed Systems

15-440 Distributed Systems. Lecture 10 – Mutual Exclusion. Today's Lecture. NTP correction Totally ordered multicast Centralized Mutual Exclusion Distributed Mutual Exclusion. Server. T 1. T 2. Time. m. m'. Time. Client. T 0. T 3. NTP Protocol. All modes use UDP

By ethelda
(1 views)

Newtons First Law Newtons Second Law Newtons Third Law F=ma F= μmg F= μma F NET = F 1 + F 2 + F 3 … F fr F drag F

Newtons First Law Newtons Second Law Newtons Third Law F=ma F= μmg F= μma F NET = F 1 + F 2 + F 3 … F fr F drag F

Newtons First Law Newtons Second Law Newtons Third Law F=ma F= μmg F= μma F NET = F 1 + F 2 + F 3 … F fr F drag F app Force Tension Gravity Acceleration Coefficient of Drag/Friction. Gravitation & Kepler’s Laws. Kepler’s Laws.

By rosie
(191 views)

2000 pt

2000 pt

Insert category One here. Insert category Two here. Insert category Three here. Insert category Four here. Insert category Five here. 1000 pt. 1000 pt. 1000 pt. 1000 pt. 1000 pt. 2000 pt. 2000 pt. 2000 pt. 2000 pt. 2000 pt. 3000 pt. 3000 pt. 3000 pt. 3000 pt. 3000 pt.

By dotty
(111 views)

Type Inference def CONS[T]( x:T , lst:List [T]):List[T]={...}

Type Inference def CONS[T]( x:T , lst:List [T]):List[T]={...}

Type Inference def CONS[T]( x:T , lst:List [T]):List[T]={...} def listInt () : List[ Int ] = {...} def listBool () : List[ Bool ] = {...} def baz (a, b) = CONS(a(b), b) def test( f,g ) = ( baz ( f,listInt ), baz ( g,listBool )). Solving ‘baz’.

By shasta
(128 views)

Using the postulate

Using the postulate

We can calculate other mechanical thermodynamic properties M j. Stat. Mech. Postulate: If you can calculate a mechanical property X i consistent with the macroscopic parameters, then, <X i > =macroscopic thermodynamic X. Using the postulate.

By dyami
(132 views)

Eikonal Equation

Eikonal Equation

Eikonal Equation. k + k = 1. 2. 2. x. z. w. w. c. Plane wave (local homogeneous). 2. 2. 2. Apparent velocity. T + T = 1. 2. 2. c. 2. t(x,z)=2. z. t(x,z)=1. x. 2. 2. 2. (dt/dx) + (dt/dz) = (1/c). Eikonal Eqn. Eikonal Equation. k + k = w. 2. 2.

By tom
(228 views)

CIS 720

CIS 720

CIS 720. Distributed algorithms. “Paint on the forehead” problem. Each of you can see other’s forehead but not your own. I announce “some of you have paint on your forehead”. Rounds will start at 5pm and will last one minute.

By obedience-dunn
(105 views)

CIS 720

CIS 720

CIS 720. Distributed algorithms. Broadcast over a tree. Broadcast in an arbitrary graph. Initiator: num_recd = 0; sum = x init ; send bcast() to all nbrs; while (num_recd != num_nbrs) receive m from j; if m = ack(y)  sum = sum + y; num_recd++;

By lionel-trujillo
(83 views)

CIS 720

CIS 720

CIS 720. Distributed algorithms. “Paint on the forehead” problem. Each of you can see other’s forehead but not your own. I announce “some of you have paint on your forehead”. Rounds will start at 5pm and will last one minute.

By margaritaj
(5 views)

Jim Crittenden  (for Chris Mayes, Carol Johnstone and Georg Hoffstaetter)

Jim Crittenden (for Chris Mayes, Carol Johnstone and Georg Hoffstaetter)

CERL 7.0: Complete linear and second-order optics First optics since CERL 3.0. Now uses CESR with existing layout. 22 X-ray beamlines. Jim Crittenden (for Chris Mayes, Carol Johnstone and Georg Hoffstaetter) ERL @ CESR, 11December 2008. I. Brief Discussion of the Optics

By lholly
(0 views)

Jim Crittenden  (for Chris Mayes, Carol Johnstone and Georg Hoffstaetter)

Jim Crittenden (for Chris Mayes, Carol Johnstone and Georg Hoffstaetter)

CERL 7.0: Complete linear and second-order optics First optics since CERL 3.0. Now uses CESR with existing layout. 22 X-ray beamlines. Jim Crittenden (for Chris Mayes, Carol Johnstone and Georg Hoffstaetter) ERL @ CESR, 11December 2008. I. Brief Discussion of the Optics

By leonat
(3 views)


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