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Lagrangian available energetics and parcel instabilities

机译:拉格朗日可用能量和包裹不稳定性

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A new derivation of local available energy for a compressible, multicomponent fluid whose base state need not be one of rest that allows for frictional and diabatic processes is presented. The available energy is the sum of the kinetic energy and the available potential and available elastic energies. These energy contributions are defined relative to an arbitrary reference state that can be in motion. Invoking a Lagrangian perspective, it is natural to choose the reference state as the initial state of the parcel. Then the resulting energies are consistent with published formulas for single and binary compressible fluids under inviscid, adiabatic conditions.When the parcel-theory assumption ( that the pressure of the parcel is always that of the environment) is invoked, the available elastic energy is identically zero and a fluid parcel will conserve the sum of its kinetic and available potential energies for inviscid, adiabatic flow. In this case, the parcel's available potential energy is the departure of the parcel's static energy (i.e., the sum of its potential energy and enthalpy) from its initial value. Applications of the theory are made to inertial and symmetric instabilities. Typically the instability is characterized by an increase in kinetic energy at the expense of the available potential energy that becomes negative. In the inertial case, the available potential energy is the negative of the work done by the horizontal pressure gradient force. In the symmetric case, it is the negative of the work done by the horizontal pressure gradient force and the buoyancy force, and it is a modified form of the slantwise convective energy (SCAPE) that includes the work done by the transverse (i.e., perpendicular to the mean flow) Coriolis forces. A convenient method to determine the longitudinal (i.e., parallel to the mean flow) and transverse contributions to the kinetic energy is presented. For upright convection, the decrease in the parcel's available potential energy equals its convective available potential energy. Comparison to traditional energetics is made.
机译:提出了一种可压缩的多组分流体的局部可用能量的新推导,该流体的基本状态不必是允许摩擦和非绝热过程的静止状态之一。可用能量是动能与可用势和可用弹性能之和。这些能量贡献是相对于可以运动的任意参考状态定义的。调用拉格朗日透视图,自然会选择参考状态作为包裹的初始状态。然后得出的能量与在无粘绝热条件下单一和二元可压缩流体的已公布公式一致。当调用宗地理论假设(宗地的压力始终是环境的压力)时,可用弹性能相同零,一个流体包裹将保存其动能和可用势能之和,以用于无粘性的绝热流动。在这种情况下,包裹的可用势能是包裹的静态能量(即其势能和焓之和)与初始值的偏离。该理论适用于惯性和对称不稳定性。通常,不稳定性的特征在于动能的增加,而以变为负的可用势能为代价。在惯性情况下,可用势能是水平压力梯度力所做功的负值。在对称情况下,它是由水平压力梯度力和浮力完成的功的负值,并且是斜向对流能量(SCAPE)的一种改进形式,其中包括由横向完成的功(即垂直的到平均流量)科里奥利力。提出了一种确定纵向(即平行于平均流量)和横向对动能的贡献的便捷方法。对于垂直对流,包裹的可用势能减少等于其对流可用势能。与传统的能量学进行了比较。

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