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Climate modeling uses simple to highly complex mathematical formulas and computing power to simulate climate system processes. Climate-related processes often occur beyond the physical or temporal scale for laboratory experiments. Climate events such as El Nino occur over millions of acre-feet of water, or the retreat of entire continental ice sheets may take hundreds of years. Climate modeling simulates the behavior found in climate processes using state-of-the-art computer technology to provide timely results for analysis. The analyses of the climate model outputs use observed climate data (i.e., temperature or ice-core records) for comparison and basic knowledge of the climate system to understand the results. Climate modeling is used to understand past and current climates, or to predict future climates.

Essential components of climate modeling are boundary conditions (initial conditions), which are derived from observed climate data such as sea surface temperatures. Climate modeling uses forcing where the boundary conditions are changed (i.e., sea surface temperatures increased or mountain ranges removed) to simulate how a climate system will respond to these changes. The simulations and climate forcing use equations based on the known physical laws that drive climate. For example, increasing land-surface snow cover will increase the reflection of incoming solar radiation contributing surface cooling in the model output. A final step in climate modeling is the analysis of the climate data from the model output and a comparison of the results to a research hypothesis.

Challenges to Climate Modeling

A challenge with climate modeling is that in the real world, many processes of the climate system occur on different spatial or temporal scales. For example, the uplifting of mountain ranges may occur over millions of years while land–surface heating and cooling occur over seasonal and diurnal periods. In order to deal with different spatial and temporal scales, researchers must determine what type of climate model to apply to simulate the climate processes and time period of interest. To simulate a climate process such as a monsoon, researchers may run the model for a time scale of several months or 100 years over specific geographic region. To simulate changes with significant movements of the continents, researchers may run the model to simulate for millions of years for the entire globe.

Climate modeling became a researching tool in the mid-1960s. The most simple climate models are zero-dimensional models, or radiative equilibrium models. These models are used to gain an idea of a planet's radiative temperature based on an assumed constant amount of incoming solar radiation and the planet's mass. For earth, these models calculate a radiative surface temperature of 255 K (0 degrees F). These models omit some of the known climate processes such as warming from greenhouse gases, hence the actual average surface temperature for earth is actually 288 K (59 degrees F).

There are two general types of one-dimensional climate models: radiative-convective models and energy balance models. The radiative-convective models were developed in the mid-1960s to analyze the thermal equilibrium of the atmosphere. These models calculate the temperature for each layer of the atmosphere based on the incoming solar radiation, surface temperatures, surface reflectivity, cloud cover, atmospheric pressure, and moisture content. Radiative-convective models are useful to our understanding of climate processes of temperature decreases with altitude or local temperature inversions. They are also useful in understanding local climate processes such as thunderstorm development. Energy balance models were developed in the late 1960s to calculate the amount of solar radiation absorbed or reflected by clouds and the earth's surface. These calculations are based on the amount of incoming solar radiation, cloud cover, and reflectivity at different latitudes. Energy balance models demonstrate how temperature decreases with increasing distance from the earth's equator.

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