Basic Science BCAS Vol.27 No[removed]

Source URL: english.cas.cn

• Optics
• Second-harmonic generation
• Resonance
• Ultrashort pulse
• Physics
• Nonlinear optics
• Laser science

Harmonic Series double horn - Bb side 4 &4

Source URL: matthewdriscoll.com

Comparison of the noise levels measured in the vicinity of a wind farm for shutdown and operational conditions Kristy HANSEN1 ; Branko ZAJAMŠEK1 ; Colin HANSEN1 1 University of Adelaide, Australia

Source URL: docs.wind-watch.org

• Audio engineering
• Hearing
• Physics
• Noise
• A-weighting
• Infrasound
• Harmonic series
• Frequency response
• Microphone
• Waves
• Acoustics
• Sound

NIH COMMON FUND HIGH-RISK HIGH-REWARD RESEARCH SYMPOSIUM DECEMBER 15 – 17, 2014 POSTER ABSTRACTS – SESSION 2 (DEC. 16, 2014) Optical Prediction of Metastatic Outcome Using Second Harmonic Generation Awardee: Edward B

Source URL: www.capconcorp.com

• Breast cancer
• Medical tests
• Kidney cancer
• Metastatic breast cancer
• DecisionDx-UM
• Medicine
• Oncology
• Metastasis

affiche-annonce CIOBOTARU Corina

Source URL: www.uclouvain.be

• Locally compact group
• Harmonic analysis

Industry paper Solution to improve power factor correction and to reduce harmonic disturbances Portugal

Source URL: www.schneider-electric.bg

• Physics
• Capacitors
• Power factor
• AC power
• Electrical impedance
• Electromagnetism
• Electric power
• Electrical engineering

Trombone Audition Requirements Scales and Arpeggios: Perform from memory the following scales and arpeggios, two octaves, tongued or slurred: Diatonic Scales: Major, natural minor, melodic minor and harmonic minor scales

Source URL: www.bandofthesouth.ang.af.mil

• Bass
• Waves
• Trombone
• Tommy Pederson
• Music
• Brass instruments
• Sound

A NNALES SCIENTIFIQUES DE L’É.N.S. I. N. B ERNSTEIN A. V. Z ELEVINSKY Induced representations of reductive p-adic groups. I Annales scientifiques de l’É.N.S. 4e série, tome 10, no[removed]), p[removed].

Source URL: www.math.tau.ac.il

• Group theory
• Harmonic analysis
• Lie groups
• Induced representation
• Cuspidal representation
• Gelfand pair
• Langlands classification
• Abstract algebra
• Algebra
• Representation theory

Localization for Derived Categories of (g, K)-Modules Author(s): Joseph Bernstein and Valery Lunts Source: Journal of the American Mathematical Society, Vol. 8, No. 4 (Oct., 1995), pp[removed]Published by: American Math

Source URL: www.math.tau.ac.il

• Representation theory
• Group actions
• C*-algebra
• Equivariant map
• Harmonic analysis
• Plancherel theorem for spherical functions
• Gelfand pair
• Abstract algebra
• Algebra
• Group theory

MOSCOW MATHEMATICAL JOURNAL Volume 4, Number 1, January–March 2004, Pages 19–37 ESTIMATES OF AUTOMORPHIC FUNCTIONS JOSEPH BERNSTEIN AND ANDRE REZNIKOV

Source URL: www.math.tau.ac.il

• Automorphic forms
• Representation theory of Lie groups
• Harmonic analysis
• Representation theory
• Automorphic L-function
• Unitary representation
• Discrete series representation
• Factor of automorphy
• Gelfand pair
• Abstract algebra
• Group theory
• Mathematical analysis