lumped inductance - ορισμός. Τι είναι το lumped inductance
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Τι (ποιος) είναι lumped inductance - ορισμός

MODELING OF A HIGHLY COMPLEX SYSTEM AS MULTIPLE INTERCONNECTED, SIMPLE COMPONENTS
Lumped component; Linear lumped parameter; Lumped parameters; Lumped parameter modelling; Lumped circuit; Lumped element; Lumped system analysis; Lumped system; Lumped parameter model; Lumped parameters model; Lumped components; Lumped component model; Lumped components model; Lumped capacitance model; Lump Capacitance; Lumped-capacitance model; Thermal circuit; Lump Capacitance Method; Lumped matter discipline; Lumped Matter Discipline; Lumped circuit abstraction; Lumped Circuit Abstraction; Lumped element circuit; Lumped element model; Lumped elements; Lumped-element
  • Representation of a lumped model made up of a voltage source and a resistor.

Inductance         
  • ''T'' equivalent circuit of mutually coupled inductors
  • ''π'' equivalent circuit of coupled inductors
  • ferromagnetic core]] . "n:m" shows the ratio between the number of windings of the left inductor to windings of the right inductor. This picture also shows the [[dot convention]].
  • The voltage ''(<math>v</math>, blue)'' and current ''(<math>i</math>, red)'' waveforms in an ideal inductor to which an alternating current has been applied. The current lags the voltage by 90°
PROPERTY OF ELECTRICAL CONDUCTORS TO OPPOSE CHANGES IN CURRENT FLOW
Mutual inductance; Self inductance; Self-inductance; Magnetic self-induction; Electric self-induction; Magnetic mutual induction; Electric mutual induction; Magnetoelectric induction; Mutual Inductance; Electrical inductance; Mutual induction; Neumann formula; Coefficient of coupling; Self Inductance; Mutual inductor; Electric inductance; Coupled inductors; Inductance with physical symmetry; Inductance/derivation of self inductance; Orders of magnitude (inductance); Coupling coefficient (inductors); Derivation of self inductance
The property of a circuit in virtue of which it exercises induction and develops lines of force. It is defined variously. As clear and satisfactory a definition as any is the following, due to Sumpner and Fleming: Inductance is the ratio between the total induction through a circuit to the current producing it. "Thus taking a simple helix of five turns carrying a current of two units, and assuming that 1,000 lines of force passed through the central turn, of which owing to leakage only 900 thread the next adjacent on each side, and again only 800 through the end turns, there would be 800 + 900 + 1000 + 900 + 800, or 4,400 linkages of lines with the wire, and this being with 2 units of current, there would be 2,200 linkages with unit current, and consequently the self-inductance of the helix would be 2,200 centimetres." (Kennelly.) Inductance, as regards its dimensions is usually reduced to a length, hence the last word of the preceding quotation. The practical unit of inductance is termed the henry, from Prof. Joseph Henry; the secohm, or the quad or quadrant. The latter alludes to the quadrant of the earth, the value in length of the unit in question. [Transcriber's note: (L (di/dt) = V). A current changing at the rate of one ampere per second through a one henry inductance produces one volt. A sinusoidal current produces a voltage 90 degrees ahead of the current, a cosine (the derivative of sine is cosine). One volt across one henry causes the current to increase at one ampere per second.]
Inductance         
  • ''T'' equivalent circuit of mutually coupled inductors
  • ''π'' equivalent circuit of coupled inductors
  • ferromagnetic core]] . "n:m" shows the ratio between the number of windings of the left inductor to windings of the right inductor. This picture also shows the [[dot convention]].
  • The voltage ''(<math>v</math>, blue)'' and current ''(<math>i</math>, red)'' waveforms in an ideal inductor to which an alternating current has been applied. The current lags the voltage by 90°
PROPERTY OF ELECTRICAL CONDUCTORS TO OPPOSE CHANGES IN CURRENT FLOW
Mutual inductance; Self inductance; Self-inductance; Magnetic self-induction; Electric self-induction; Magnetic mutual induction; Electric mutual induction; Magnetoelectric induction; Mutual Inductance; Electrical inductance; Mutual induction; Neumann formula; Coefficient of coupling; Self Inductance; Mutual inductor; Electric inductance; Coupled inductors; Inductance with physical symmetry; Inductance/derivation of self inductance; Orders of magnitude (inductance); Coupling coefficient (inductors); Derivation of self inductance
·add. ·noun Capacity for induction; the coefficient of self-induction.
Magnetic Self-induction         
  • ''T'' equivalent circuit of mutually coupled inductors
  • ''π'' equivalent circuit of coupled inductors
  • ferromagnetic core]] . "n:m" shows the ratio between the number of windings of the left inductor to windings of the right inductor. This picture also shows the [[dot convention]].
  • The voltage ''(<math>v</math>, blue)'' and current ''(<math>i</math>, red)'' waveforms in an ideal inductor to which an alternating current has been applied. The current lags the voltage by 90°
PROPERTY OF ELECTRICAL CONDUCTORS TO OPPOSE CHANGES IN CURRENT FLOW
Mutual inductance; Self inductance; Self-inductance; Magnetic self-induction; Electric self-induction; Magnetic mutual induction; Electric mutual induction; Magnetoelectric induction; Mutual Inductance; Electrical inductance; Mutual induction; Neumann formula; Coefficient of coupling; Self Inductance; Mutual inductor; Electric inductance; Coupled inductors; Inductance with physical symmetry; Inductance/derivation of self inductance; Orders of magnitude (inductance); Coupling coefficient (inductors); Derivation of self inductance
The cause of a magnet weakening is on account of this quality, which is due to the direction of the lines of force within a magnet from the positive towards the negative pole. "A magnet thus tends to repel its own magnetism and to weaken itself by self-induction." (Daniell.)

Βικιπαίδεια

Lumped-element model

The lumped-element model (also called lumped-parameter model, or lumped-component model) simplifies the description of the behaviour of spatially distributed physical systems, such as electrical circuits, into a topology consisting of discrete entities that approximate the behaviour of the distributed system under certain assumptions. It is useful in electrical systems (including electronics), mechanical multibody systems, heat transfer, acoustics, etc. This may be contrasted to distributed parameter systems or models in which the behaviour is distributed spatially and cannot be considered as localized into discrete entities.

Mathematically speaking, the simplification reduces the state space of the system to a finite dimension, and the partial differential equations (PDEs) of the continuous (infinite-dimensional) time and space model of the physical system into ordinary differential equations (ODEs) with a finite number of parameters.