Z is used for electrical impedance, any 2-terminal combination of RLC elements and in some sections D is used for the rarely seen quantity elastance, which is the inverse of capacitance.
22.
This is the conventional way of representing a general impedance but for the purposes of this article it is mathematically more convenient to deal with elastance, " D ", the inverse of capacitance, " C ".
23.
Thus, an elastance can be defined in any energy domain . " Elastance " is used as the name of the generalised quantity in the formal analysis of systems with multiple energy domains, such as is done with bond graphs.
24.
Thus, an elastance can be defined in any energy domain . " Elastance " is used as the name of the generalised quantity in the formal analysis of systems with multiple energy domains, such as is done with bond graphs.
25.
Where P el equals the product of elastance E ( inverse of resistance R and time derivate of volume V ( which is equivalent to the flow ), P in equals the product of inertance I and second time derivate of V . R and I are sometimes referred to as Rohrer's constants.
26.
Consistent with this notion, cMyBP-C knockout mice exhibit an abnormal systolic timecourse, with a shortened elastance timecourse and lower peak elastance in vivo, and an accelerated force development in isolated, skinned cardiac fibers suggesting that cMyBP-C is required to constrain the crossbridges in order to sustain a normal ejection.
27.
Consistent with this notion, cMyBP-C knockout mice exhibit an abnormal systolic timecourse, with a shortened elastance timecourse and lower peak elastance in vivo, and an accelerated force development in isolated, skinned cardiac fibers suggesting that cMyBP-C is required to constrain the crossbridges in order to sustain a normal ejection.
28.
For instance, it is now necessary to distinguish " electrical impedance " from " mechanical impedance " in some contexts . " Elastance " has also been borrowed back into mechanics for the analogous quantity by some authors, but often " stiffness " is the preferred term instead.
29.
Hermann von Helmholtz and Sir William Thomson showed that the coefficients of potential are symmetric, so that P _ { 12 } = P _ { 21 }, etc . Thus the system can be described by a collection of coefficients known as the " elastance matrix " or " reciprocal capacitance matrix ", which is defined as:
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