Amplitude, Frequency, and Timbre with the French Horn E-Mail: [email protected] and [email protected]
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Glossary Physics (I-Introduction)
1 Glossary Physics (I-introduction) - Efficiency: The percent of the work put into a machine that is converted into useful work output; = work done / energy used [-]. = eta In machines: The work output of any machine cannot exceed the work input (<=100%); in an ideal machine, where no energy is transformed into heat: work(input) = work(output), =100%. Energy: The property of a system that enables it to do work. Conservation o. E.: Energy cannot be created or destroyed; it may be transformed from one form into another, but the total amount of energy never changes. Equilibrium: The state of an object when not acted upon by a net force or net torque; an object in equilibrium may be at rest or moving at uniform velocity - not accelerating. Mechanical E.: The state of an object or system of objects for which any impressed forces cancels to zero and no acceleration occurs. Dynamic E.: Object is moving without experiencing acceleration. Static E.: Object is at rest.F Force: The influence that can cause an object to be accelerated or retarded; is always in the direction of the net force, hence a vector quantity; the four elementary forces are: Electromagnetic F.: Is an attraction or repulsion G, gravit. const.6.672E-11[Nm2/kg2] between electric charges: d, distance [m] 2 2 2 2 F = 1/(40) (q1q2/d ) [(CC/m )(Nm /C )] = [N] m,M, mass [kg] Gravitational F.: Is a mutual attraction between all masses: q, charge [As] [C] 2 2 2 2 F = GmM/d [Nm /kg kg 1/m ] = [N] 0, dielectric constant Strong F.: (nuclear force) Acts within the nuclei of atoms: 8.854E-12 [C2/Nm2] [F/m] 2 2 2 2 2 F = 1/(40) (e /d ) [(CC/m )(Nm /C )] = [N] , 3.14 [-] Weak F.: Manifests itself in special reactions among elementary e, 1.60210 E-19 [As] [C] particles, such as the reaction that occur in radioactive decay. -
Enharmonic Substitution in Bernard Herrmann's Early Works
Enharmonic Substitution in Bernard Herrmann’s Early Works By William Wrobel In the course of my research of Bernard Herrmann scores over the years, I’ve recently come across what I assume to be an interesting notational inconsistency in Herrmann’s scores. Several months ago I began to earnestly focus on his scores prior to 1947, especially while doing research of his Citizen Kane score (1941) for my Film Score Rundowns website (http://www.filmmusic.cjb.net). Also I visited UCSB to study his Symphony (1941) and earlier scores. What I noticed is that roughly prior to 1947 Herrmann tended to consistently write enharmonic notes for certain diatonic chords, especially E substituted for Fb (F-flat) in, say, Fb major 7th (Fb/Ab/Cb/Eb) chords, and (less frequently) B substituted for Cb in, say, Ab minor (Ab/Cb/Eb) triads. Occasionally I would see instances of other note exchanges such as Gb for F# in a D maj 7 chord. This enharmonic substitution (or “equivalence” if you prefer that term) is overwhelmingly consistent in Herrmann’ notational practice in scores roughly prior to 1947, and curiously abandoned by the composer afterwards. The notational “inconsistency,” therefore, relates to the change of practice split between these two periods of Herrmann’s career, almost a form of “Before” and “After” portrayal of his notational habits. Indeed, after examination of several dozens of his scores in the “After” period, I have seen (so far in this ongoing research) only one instance of enharmonic substitution similar to what Herrmann engaged in before 1947 (see my discussion in point # 19 on Battle of Neretva). -
Finale Transposition Chart, by Makemusic User Forum Member Motet (6/5/2016) Trans
Finale Transposition Chart, by MakeMusic user forum member Motet (6/5/2016) Trans. Sounding Written Inter- Key Usage (Some Common Western Instruments) val Alter C Up 2 octaves Down 2 octaves -14 0 Glockenspiel D¯ Up min. 9th Down min. 9th -8 5 D¯ Piccolo C* Up octave Down octave -7 0 Piccolo, Celesta, Xylophone, Handbells B¯ Up min. 7th Down min. 7th -6 2 B¯ Piccolo Trumpet, Soprillo Sax A Up maj. 6th Down maj. 6th -5 -3 A Piccolo Trumpet A¯ Up min. 6th Down min. 6th -5 4 A¯ Clarinet F Up perf. 4th Down perf. 4th -3 1 F Trumpet E Up maj. 3rd Down maj. 3rd -2 -4 E Trumpet E¯* Up min. 3rd Down min. 3rd -2 3 E¯ Clarinet, E¯ Flute, E¯ Trumpet, Soprano Cornet, Sopranino Sax D Up maj. 2nd Down maj. 2nd -1 -2 D Clarinet, D Trumpet D¯ Up min. 2nd Down min. 2nd -1 5 D¯ Flute C Unison Unison 0 0 Concert pitch, Horn in C alto B Down min. 2nd Up min. 2nd 1 -5 Horn in B (natural) alto, B Trumpet B¯* Down maj. 2nd Up maj. 2nd 1 2 B¯ Clarinet, B¯ Trumpet, Soprano Sax, Horn in B¯ alto, Flugelhorn A* Down min. 3rd Up min. 3rd 2 -3 A Clarinet, Horn in A, Oboe d’Amore A¯ Down maj. 3rd Up maj. 3rd 2 4 Horn in A¯ G* Down perf. 4th Up perf. 4th 3 -1 Horn in G, Alto Flute G¯ Down aug. 4th Up aug. 4th 3 6 Horn in G¯ F# Down dim. -
Effect of Moisture Distribution on Velocity and Waveform of Ultrasonic-Wave Propagation in Mortar
materials Article Effect of Moisture Distribution on Velocity and Waveform of Ultrasonic-Wave Propagation in Mortar Shinichiro Okazaki 1,* , Hiroma Iwase 2, Hiroyuki Nakagawa 3, Hidenori Yoshida 1 and Ryosuke Hinei 4 1 Faculty of Engineering and Design, Kagawa University, 2217-20 Hayashi, Takamatsu, Kagawa 761-0396, Japan; [email protected] 2 Chuo Consultants, 2-11-23 Nakono, Nishi-ku, Nagoya, Aichi 451-0042, Japan; [email protected] 3 Shikoku Research Institute Inc., 2109-8 Yashima, Takamatsu, Kagawa 761-0113, Japan; [email protected] 4 Building Engineering Group, Civil Engineering and Construction Department, Shikoku Electric Power Co., Inc., 2-5 Marunouchi, Takamatsu, Kagawa 760-8573, Japan; [email protected] * Correspondence: [email protected] Abstract: Considering that the ultrasonic method is applied for the quality evaluation of concrete, this study experimentally and numerically investigates the effect of inhomogeneity caused by changes in the moisture content of concrete on ultrasonic wave propagation. The experimental results demonstrate that the propagation velocity and amplitude of the ultrasonic wave vary for different moisture content distributions in the specimens. In the analytical study, the characteristics obtained experimentally are reproduced by modeling a system in which the moisture content varies between the surface layer and interior of concrete. Keywords: concrete; ultrasonic; water content; elastic modulus Citation: Okazaki, S.; Iwase, H.; 1. Introduction Nakagawa, H.; Yoshida, H.; Hinei, R. Effect of Moisture Distribution on As many infrastructures deteriorate at an early stage, long-term structure management Velocity and Waveform of is required. If structural deterioration can be detected as early as possible, the scale of Ultrasonic-Wave Propagation in repair can be reduced, decreasing maintenance costs [1]. -
Introduction to Noise Radar and Its Waveforms
sensors Article Introduction to Noise Radar and Its Waveforms Francesco De Palo 1, Gaspare Galati 2 , Gabriele Pavan 2,* , Christoph Wasserzier 3 and Kubilay Savci 4 1 Department of Electronic Engineering, Tor Vergata University of Rome, now with Rheinmetall Italy, 00131 Rome, Italy; [email protected] 2 Department of Electronic Engineering, Tor Vergata University and CNIT-Consortium for Telecommunications, Research Unit of Tor Vergata University of Rome, 00133 Rome, Italy; [email protected] 3 Fraunhofer Institute for High Frequency Physics and Radar Techniques FHR, 53343 Wachtberg, Germany; [email protected] 4 Turkish Naval Research Center Command and Koc University, Istanbul, 34450 Istanbul,˙ Turkey; [email protected] * Correspondence: [email protected] Received: 31 July 2020; Accepted: 7 September 2020; Published: 11 September 2020 Abstract: In the system-level design for both conventional radars and noise radars, a fundamental element is the use of waveforms suited to the particular application. In the military arena, low probability of intercept (LPI) and of exploitation (LPE) by the enemy are required, while in the civil context, the spectrum occupancy is a more and more important requirement, because of the growing request by non-radar applications; hence, a plurality of nearby radars may be obliged to transmit in the same band. All these requirements are satisfied by noise radar technology. After an overview of the main noise radar features and design problems, this paper summarizes recent developments in “tailoring” pseudo-random sequences plus a novel tailoring method aiming for an increase of detection performance whilst enabling to produce a (virtually) unlimited number of noise-like waveforms usable in different applications. -
Oscillating Currents
Oscillating Currents • Ch.30: Induced E Fields: Faraday’s Law • Ch.30: RL Circuits • Ch.31: Oscillations and AC Circuits Review: Inductance • If the current through a coil of wire changes, there is an induced emf proportional to the rate of change of the current. •Define the proportionality constant to be the inductance L : di εεε === −−−L dt • SI unit of inductance is the henry (H). LC Circuit Oscillations Suppose we try to discharge a capacitor, using an inductor instead of a resistor: At time t=0 the capacitor has maximum charge and the current is zero. Later, current is increasing and capacitor’s charge is decreasing Oscillations (cont’d) What happens when q=0? Does I=0 also? No, because inductor does not allow sudden changes. In fact, q = 0 means i = maximum! So now, charge starts to build up on C again, but in the opposite direction! Textbook Figure 31-1 Energy is moving back and forth between C,L 1 2 1 2 UL === UB === 2 Li UC === UE === 2 q / C Textbook Figure 31-1 Mechanical Analogy • Looks like SHM (Ch. 15) Mass on spring. • Variable q is like x, distortion of spring. • Then i=dq/dt , like v=dx/dt , velocity of mass. By analogy with SHM, we can guess that q === Q cos(ωωω t) dq i === === −−−ωωωQ sin(ωωω t) dt Look at Guessed Solution dq q === Q cos(ωωω t) i === === −−−ωωωQ sin(ωωω t) dt q i Mathematical description of oscillations Note essential terminology: amplitude, phase, frequency, period, angular frequency. You MUST know what these words mean! If necessary review Chapters 10, 15. -
Written Vs. Sounding Pitch
Written Vs. Sounding Pitch Donald Byrd School of Music, Indiana University January 2004; revised January 2005 Thanks to Alan Belkin, Myron Bloom, Tim Crawford, Michael Good, Caitlin Hunter, Eric Isaacson, Dave Meredith, Susan Moses, Paul Nadler, and Janet Scott for information and for comments on this document. "*" indicates scores I haven't seen personally. It is generally believed that converting written pitch to sounding pitch in conventional music notation is always a straightforward process. This is not true. In fact, it's sometimes barely possible to convert written pitch to sounding pitch with real confidence, at least for anyone but an expert who has examined the music closely. There are many reasons for this; a list follows. Note that the first seven or eight items are specific to various instruments, while the others are more generic. Note also that most of these items affect only the octave, so errors are easily overlooked and, as a practical matter, not that serious, though octave errors can result in mistakes in identifying the outer voices. The exceptions are timpani notation and accidental carrying, which can produce semitone errors; natural harmonics notated at fingered pitch, which can produce errors of a few large intervals; baritone horn and euphonium clef dependencies, which can produce errors of a major 9th; and scordatura and C scores, which can lead to errors of almost any amount. Obviously these are quite serious, even disasterous. It is also generally considered that the difference between written and sounding pitch is simply a matter of transposition. Several of these cases make it obvious that that view is correct only if the "transposition" can vary from note to note, and if it can be one or more octaves, or a smaller interval plus one or more octaves. -
Tuning Forks As Time Travel Machines: Pitch Standardisation and Historicism for ”Sonic Things”: Special Issue of Sound Studies Fanny Gribenski
Tuning forks as time travel machines: Pitch standardisation and historicism For ”Sonic Things”: Special issue of Sound Studies Fanny Gribenski To cite this version: Fanny Gribenski. Tuning forks as time travel machines: Pitch standardisation and historicism For ”Sonic Things”: Special issue of Sound Studies. Sound Studies: An Interdisciplinary Journal, Taylor & Francis Online, 2020. hal-03005009 HAL Id: hal-03005009 https://hal.archives-ouvertes.fr/hal-03005009 Submitted on 13 Nov 2020 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. Tuning forks as time travel machines: Pitch standardisation and historicism Fanny Gribenski CNRS / IRCAM, Paris For “Sonic Things”: Special issue of Sound Studies Biographical note: Fanny Gribenski is a Research Scholar at the Centre National de la Recherche Scientifique and IRCAM, in Paris. She studied musicology and history at the École Normale Supérieure of Lyon, the Paris Conservatory, and the École des hautes études en sciences sociales. She obtained her PhD in 2015 with a dissertation on the history of concert life in nineteenth-century French churches, which served as the basis for her first book, L’Église comme lieu de concert. Pratiques musicales et usages de l’espace (1830– 1905) (Arles: Actes Sud / Palazzetto Bru Zane, 2019). -
The Physics of Sound 1
The Physics of Sound 1 The Physics of Sound Sound lies at the very center of speech communication. A sound wave is both the end product of the speech production mechanism and the primary source of raw material used by the listener to recover the speaker's message. Because of the central role played by sound in speech communication, it is important to have a good understanding of how sound is produced, modified, and measured. The purpose of this chapter will be to review some basic principles underlying the physics of sound, with a particular focus on two ideas that play an especially important role in both speech and hearing: the concept of the spectrum and acoustic filtering. The speech production mechanism is a kind of assembly line that operates by generating some relatively simple sounds consisting of various combinations of buzzes, hisses, and pops, and then filtering those sounds by making a number of fine adjustments to the tongue, lips, jaw, soft palate, and other articulators. We will also see that a crucial step at the receiving end occurs when the ear breaks this complex sound into its individual frequency components in much the same way that a prism breaks white light into components of different optical frequencies. Before getting into these ideas it is first necessary to cover the basic principles of vibration and sound propagation. Sound and Vibration A sound wave is an air pressure disturbance that results from vibration. The vibration can come from a tuning fork, a guitar string, the column of air in an organ pipe, the head (or rim) of a snare drum, steam escaping from a radiator, the reed on a clarinet, the diaphragm of a loudspeaker, the vocal cords, or virtually anything that vibrates in a frequency range that is audible to a listener (roughly 20 to 20,000 cycles per second for humans). -
Airspace: Seeing Sound Grades
National Aeronautics and Space Administration GRADES K-8 Seeing Sound airspace Aeronautics Research Mission Directorate Museum in a BO SerieXs www.nasa.gov MUSEUM IN A BOX Materials: Seeing Sound In the Box Lesson Overview PVC pipe coupling Large balloon In this lesson, students will use a beam of laser light Duct tape to display a waveform against a flat surface. In doing Super Glue so, they will effectively“see” sound and gain a better understanding of how different frequencies create Mirror squares different sounds. Laser pointer Tripod Tuning fork Objectives Tuning fork activator Students will: 1. Observe the vibrations necessary to create sound. Provided by User Scissors GRADES K-8 Time Requirements: 30 minutes airspace 2 Background The Science of Sound Sound is something most of us take for granted and rarely do we consider the physics involved. It can come from many sources – a voice, machinery, musical instruments, computers – but all are transmitted the same way; through vibration. In the most basic sense, when a sound is created it causes the molecule nearest the source to vibrate. As this molecule is touching another molecule it causes that molecule to vibrate too. This continues, from molecule to molecule, passing the energy on as it goes. This is also why at a rock concert, or even being near a car with a large subwoofer, you can feel the bass notes vibrating inside you. The molecules of your body are vibrating, allowing you to physically feel the music. MUSEUM IN A BOX As with any energy transfer, each time a molecule vibrates or causes another molecule to vibrate, a little energy is lost along the way, which is why sound gets quieter with distance (Fig 1.) and why louder sounds, which cause the molecules to vibrate more, travel farther. -
33600A Series Trueform Waveform Generators Generate Trueform Arbitrary Waveforms with Less Jitter, More Fidelity and Greater Resolution
DATA SHEET 33600A Series Trueform Waveform Generators Generate Trueform arbitrary waveforms with less jitter, more fidelity and greater resolution Revolutionary advances over previous generation DDS 33600A Series waveform generators with exclusive Trueform signal generation technology offer more capability, fidelity and flexibility than previous generation Direct Digital Synthesis (DDS) generators. Use them to accelerate your development Trueform process from start to finish. – 1 GSa/s sampling rate and up to 120 MHz bandwidth Better Signal Integrity – Arbs with sequencing and up to 64 MSa memory – 1 ps jitter, 200x better than DDS generators – 5x lower harmonic distortion than DDS – Compatible with Keysight Technologies, DDS Inc. BenchVue software Over the past two decades, DDS has been the waveform generation technology of choice in function generators and economical arbitrary waveform generators. Reduced Jitter DDS enables waveform generators with great frequency resolution, convenient custom waveforms, and a low price. <1 ps <200 ps As with any technology, DDS has its limitations. Engineers with exacting requirements have had to either work around the compromised performance or spend up to 5 times more for a high-end, point-per-clock waveform generator. Keysight Technologies, Inc. Trueform Trueform technology DDS technology technology offers an alternative that blends the best of DDS and point-per-clock architectures, giving you the benefits of both without the limitations of either. Trueform technology uses an exclusive digital 0.03% -
The Oscilloscope and the Function Generator: Some Introductory Exercises for Students in the Advanced Labs
The Oscilloscope and the Function Generator: Some introductory exercises for students in the advanced labs Introduction So many of the experiments in the advanced labs make use of oscilloscopes and function generators that it is useful to learn their general operation. Function generators are signal sources which provide a specifiable voltage applied over a specifiable time, such as a \sine wave" or \triangle wave" signal. These signals are used to control other apparatus to, for example, vary a magnetic field (superconductivity and NMR experiments) send a radioactive source back and forth (M¨ossbauer effect experiment), or act as a timing signal, i.e., \clock" (phase-sensitive detection experiment). Oscilloscopes are a type of signal analyzer|they show the experimenter a picture of the signal, usually in the form of a voltage versus time graph. The user can then study this picture to learn the amplitude, frequency, and overall shape of the signal which may depend on the physics being explored in the experiment. Both function generators and oscilloscopes are highly sophisticated and technologically mature devices. The oldest forms of them date back to the beginnings of electronic engineering, and their modern descendants are often digitally based, multifunction devices costing thousands of dollars. This collection of exercises is intended to get you started on some of the basics of operating 'scopes and generators, but it takes a good deal of experience to learn how to operate them well and take full advantage of their capabilities. Function generator basics Function generators, whether the old analog type or the newer digital type, have a few common features: A way to select a waveform type: sine, square, and triangle are most common, but some will • give ramps, pulses, \noise", or allow you to program a particular arbitrary shape.