beta plane
简明释义
β平面;
英英释义
例句
1.The equations governing the motion on a beta plane simplify the complexities of the Earth's curvature.
在beta plane 上控制运动的方程简化了地球曲率的复杂性。
2.Understanding the beta plane helps meteorologists predict weather patterns more accurately.
理解beta plane 有助于气象学家更准确地预测天气模式。
3.Researchers often use the beta plane approximation to model ocean currents and their interactions with the atmosphere.
研究人员通常使用beta plane 近似来模拟海洋洋流及其与大气的相互作用。
4.The stability of waves on a beta plane can indicate potential shifts in climate regimes.
在beta plane 上波浪的稳定性可以指示气候模式的潜在变化。
5.In meteorology, the concept of the beta plane is crucial for understanding large-scale atmospheric dynamics.
在气象学中,beta plane 的概念对于理解大规模大气动态至关重要。
作文
In the field of meteorology and oceanography, the term beta plane refers to a simplified model used to describe the effects of the Earth's rotation on atmospheric and oceanic phenomena. The beta plane approximation is particularly useful when analyzing large-scale motions in the atmosphere and oceans, especially in the context of geophysical fluid dynamics. This concept is based on the idea that the Coriolis force, which arises due to the rotation of the Earth, varies with latitude. The beta plane simplifies this variation by assuming a linear change in the Coriolis parameter with respect to latitude, allowing for easier mathematical treatment of complex fluid motions.The significance of the beta plane can be observed in various applications, such as predicting weather patterns and understanding ocean currents. For instance, when studying the formation of cyclones or anticyclones, meteorologists utilize the beta plane model to understand how these systems evolve over time. The linear approximation of the Coriolis force helps in analyzing the stability of these systems and their interactions with surrounding environmental factors.Furthermore, the beta plane is crucial in the study of Rossby waves, which are large-scale waves in the atmosphere and oceans caused by the Earth's rotation. These waves play a significant role in the transport of energy and momentum across the globe. By applying the beta plane approximation, researchers can gain insights into the behavior of these waves, including their propagation speeds and how they affect weather patterns.The implications of using the beta plane extend beyond theoretical studies; they also have practical applications in climate modeling and forecasting. Climate models often rely on the beta plane approximation to simulate the interactions between the atmosphere and oceans. By doing so, scientists can better predict long-term climate changes and assess the impacts of human activities on the environment.However, it is essential to recognize the limitations of the beta plane model. While it provides valuable insights, it is an idealization that does not account for all the complexities of the real world. For example, the beta plane assumes a flat Earth, which can lead to inaccuracies when applied to smaller scales or regions with significant topographical features. Therefore, while the beta plane is a powerful tool in geophysical fluid dynamics, it should be used alongside other models and observations to achieve a comprehensive understanding of atmospheric and oceanic processes.In conclusion, the beta plane is a fundamental concept in meteorology and oceanography that aids in the analysis of large-scale fluid motions influenced by the Earth's rotation. Its application in understanding weather systems, ocean currents, and climate dynamics underscores its importance in both theoretical research and practical forecasting. As scientists continue to explore the complexities of our planet's systems, the beta plane will remain a valuable framework for interpreting the interactions between the atmosphere and oceans, ultimately contributing to our understanding of global climate and weather patterns.
在气象学和海洋学领域,术语beta plane指的是一种用于描述地球自转对大气和海洋现象影响的简化模型。beta plane近似法在分析大气和海洋中的大尺度运动时特别有用,尤其是在地球物理流体动力学的背景下。这个概念基于这样一个想法:由于地球的自转,科里奥利力(Coriolis force)随着纬度的变化而变化。beta plane通过假设科里奥利参数随纬度线性变化来简化这种变化,从而使复杂流动的数学处理变得更加容易。beta plane的重要性可以在各种应用中观察到,例如预测天气模式和理解海洋洋流。例如,在研究气旋或反气旋的形成时,气象学家利用beta plane模型来理解这些系统如何随时间演变。科里奥利力的线性近似有助于分析这些系统的稳定性及其与周围环境因素的相互作用。此外,beta plane在罗斯比波(Rossby waves)的研究中至关重要,这些波是由于地球自转而产生的大尺度波动,存在于大气和海洋中。这些波在全球能量和动量的传输中起着重要作用。通过应用beta plane近似,研究人员可以深入了解这些波的行为,包括它们的传播速度以及它们对天气模式的影响。使用beta plane的意义不仅限于理论研究;它们在气候建模和预测中的实际应用也同样重要。气候模型通常依赖于beta plane近似来模拟大气与海洋之间的相互作用。通过这样做,科学家们可以更好地预测长期气候变化,并评估人类活动对环境的影响。然而,必须认识到beta plane模型的局限性。虽然它提供了有价值的见解,但它是一种理想化的模型,未考虑现实世界的所有复杂性。例如,beta plane假设地球是平坦的,这可能会导致在应用于较小的尺度或具有显著地形特征的区域时出现不准确。因此,尽管beta plane是地球物理流体动力学中的强大工具,但应与其他模型和观察结果结合使用,以实现对大气和海洋过程的全面理解。总之,beta plane是气象学和海洋学中的一个基本概念,有助于分析受地球自转影响的大尺度流动。它在理解天气系统、海洋洋流和气候动态中的应用突显了它在理论研究和实际预测中的重要性。随着科学家们继续探索我们星球系统的复杂性,beta plane将继续作为一个有价值的框架,帮助解释大气与海洋之间的相互作用,最终促进我们对全球气候和天气模式的理解。
相关单词