Package ‘RandomFields’ October 1, 2014 Version[removed]Title Simulation and Analysis of Random Fields Author Martin Schlather [aut, cre], Alexander Malinowski [aut], Marco Oesting [aut], Daphne Boecker [aut], Kirstin

Source URL: cran.r-project.org

• Interpolation
• Kriging
• Multivariate interpolation
• Estimation theory
• Variogram
• Covariance function
• Random field
• Maximum likelihood
• Chi-squared distribution
• Statistics
• Geostatistics
• Covariance and correlation

Nat Hazards[removed]:1603–1628 DOI[removed]s11069[removed]ORIGINAL PAPER Community variations in population exposure to near-field tsunami hazards as a function of pedestrian

Source URL: nws.weather.gov

• Natural hazards
• Risk management
• Emergency management
• Tsunami
• Social vulnerability
• Earthquake
• Tōhoku earthquake and tsunami
• Hazard
• Tsunamis in lakes
• Management
• Risk
• Physical oceanography

CATALOG YEAR: 1995;1996 SOCIOLOGY

Source URL: www.csusm.edu

• Coding theory
• Clifford algebras
• Quantum field theory
• Category theory
• Information geometry
• Information theory
• Ordinal collapsing function
• Mathematics
• Abstract algebra
• Algebra

PHYSICAL REVIEW A 87, [removed]Nonequilibrium dynamics of arbitrary-range Ising models with decoherence: An exact analytic solution Michael Foss-Feig,1 Kaden R. A. Hazzard,1 John J. Bollinger,2 and Ana Maria Rey1 1

Source URL: tf.boulder.nist.gov

• Quantum field theory
• Nuclear magnetic resonance
• Relaxation
• Symbol
• Quantum decoherence
• Spin
• Ising model
• Wave function
• Physics
• Quantum mechanics
• Statistical mechanics

Beyond Actions: Discriminative Models for Contextual Group Activities Tian Lan School of Computing Science Simon Fraser University

Source URL: www.cs.sfu.ca

• Symmetry
• Graph theory
• Function
• Graph
• Group action
• Conditional random field
• Representation
• Causality
• Support vector machine
• Mathematics
• Statistics
• Group theory

Week 1 (due Jan. 16) Reading: Srednicki, sections 21, [removed]Consider a scalar field theory with a dimensionless coupling α with a 1-loop beta-function β(α) = −b0 α2 , where b0 > 0. That is, this theory is asymptot

Source URL: www.theory.caltech.edu

Can. J. Math., Vol. XXXVIII, No. 1, 1986, pp[removed]ON A FAMILY OF DISTRIBUTIONS OBTAINED FROM ORBITS

Source URL: www2.maths.ox.ac.uk

• Representation theory of Lie groups
• Algebraic number field
• Weight
• Function
• XTR
• Deligne–Lusztig theory
• Arthur–Selberg trace formula
• Abstract algebra
• Algebra
• Mathematics

PROOF OF THE ZIG-ZAG CONJECTURE FRANCIS BROWN AND OLIVER SCHNETZ Abstract. A long-standing conjecture in quantum field theory due to Broadhurst and Kreimer states that the amplitudes of the zig-zag graphs are a certain e

Source URL: www.ihes.fr

• Analytic number theory
• Meromorphic functions
• Combinatorics
• Riemann zeta function
• Polylogarithm
• Factorial
• Mathematical analysis
• Mathematics
• Complex analysis

Week 2 (due Oct[removed]Let φ be a free real scalar field. The commutator ∆(x) = [φ(x), φ(0)] is a c-number (i.e. it is proportional to the identity operator in Fock space) and is known as the commutator function fo

Source URL: www.theory.caltech.edu

• Golden ratio
• Μ operator
• Theoretical physics
• Mathematical analysis
• Partial differential equations
• Antihomomorphism
• ISO 31-11
• Physics
• Quantum field theory
• Euclidean plane geometry

Week 6 (due Nov. 14) Reading: Srednicki, sections 8,9,[removed]a) Consider the free real scalar field (with mass m). Use the pathintegral representation to compute the expectation values
A = h0|eiaφ(x) |0i, B(x − y)

Source URL: www.theory.caltech.edu

• Quantum mechanics
• Propagator
• Function
• Scalar field theory
• Physics
• Mathematics
• Quantum field theory