harmonic linearization - meaning and definition. What is harmonic linearization
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What (who) is harmonic linearization - definition

TRANSFORMATION OF THE LOGISTIC GROWTH CURVE IN A LINEAR MATHEMATICAL RELATIONSHIP
Hubbert Linearization
  • Example of a Hubbert Linearization on the US Lower-48 crude oil production.

Harmonics         
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COMPONENT OF A WAVE WHOSE FREQUENCY IS A MULTIPLE OF THE FUNDAMENTAL FREQUENCY
Harmonics; Harmonic frequency; Flageolet-note; Natural Harmonics; Flageolet tone; Harmonic Waves; Flageolet tones; Flageolet Tone; Harmonic wave; Natural harmonic; Harmonic (string); Harmonic (strings); Natural Harmonic; Harmonic partial
·noun The doctrine or science of musical sounds.
II. Harmonics ·noun Secondary and less distinct tones which accompany any principal, and apparently simple, tone, as the octave, the twelfth, the fifteenth, and the seventeenth. The name is also applied to the artificial tones produced by a string or column of air, when the impulse given to it suffices only to make a part of the string or column vibrate; overtones.
Harmonic         
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COMPONENT OF A WAVE WHOSE FREQUENCY IS A MULTIPLE OF THE FUNDAMENTAL FREQUENCY
Harmonics; Harmonic frequency; Flageolet-note; Natural Harmonics; Flageolet tone; Harmonic Waves; Flageolet tones; Flageolet Tone; Harmonic wave; Natural harmonic; Harmonic (string); Harmonic (strings); Natural Harmonic; Harmonic partial
·adj ·Alt. of Harmonical.
II. Harmonic ·noun A musical note produced by a number of vibrations which is a multiple of the number producing some other; an overtone. ·see Harmonics.
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COMPONENT OF A WAVE WHOSE FREQUENCY IS A MULTIPLE OF THE FUNDAMENTAL FREQUENCY
Harmonics; Harmonic frequency; Flageolet-note; Natural Harmonics; Flageolet tone; Harmonic Waves; Flageolet tones; Flageolet Tone; Harmonic wave; Natural harmonic; Harmonic (string); Harmonic (strings); Natural Harmonic; Harmonic partial
a.; (also harmonical)
1.
Harmonious, concordant, consonant.
2.
Melodious, tuneful, musical.
3.
Pertaining to harmony, relating to music, musical.

Wikipedia

Hubbert linearization

The Hubbert linearization is a way to plot production data to estimate two important parameters of a Hubbert curve, the approximated production rate of a nonrenewable resource following a logistic distribution:

  • the logistic growth rate and
  • the quantity of the resource that will be ultimately recovered.

The linearization technique was introduced by Marion King Hubbert in his 1982 review paper. The Hubbert curve is the first derivative of a logistic function, which has been used for modeling the depletion of crude oil in particular, the depletion of finite mineral resources in general and also population growth patterns.