Skin is very sensitive to infrared radiation, so that you can sense the presence of a fire without looking at it directly. The energy of electromagnetic radiation depends on the wavelength color and varies over a wide range: a smaller wavelength or higher frequency corresponds to a higher energy. Because more heat is radiated at higher temperatures, a temperature change is accompanied by a color change.
Take, for example, an electrical element on a stove, which glows from red to orange, while the higher-temperature steel in a blast furnace glows from yellow to white.
The radiation you feel is mostly infrared, which corresponds to a lower temperature than that of the electrical element and the steel. The radiated energy depends on its intensity, which is represented in Figure 2 by the height of the distribution.
Electromagnetic Waves explains more about the electromagnetic spectrum and Introduction to Quantum Physics discusses how the decrease in wavelength corresponds to an increase in energy. Figure 2. The intensity or rate of radiation emission increases dramatically with temperature, and the spectrum shifts toward the visible and ultraviolet parts of the spectrum. The shaded portion denotes the visible part of the spectrum.
It is apparent that the shift toward the ultraviolet with temperature makes the visible appearance shift from red to white to blue as temperature increases.
Figure 3. This illustration shows that the darker pavement is hotter than the lighter pavement much more of the ice on the right has melted , although both have been in the sunlight for the same time. The thermal conductivities of the pavements are the same. All objects absorb and emit electromagnetic radiation. The rate of heat transfer by radiation is largely determined by the color of the object. Black is the most effective, and white is the least effective. People living in hot climates generally avoid wearing black clothing, for instance see Take-Home Experiment: Temperature in the Sun.
Similarly, black asphalt in a parking lot will be hotter than adjacent gray sidewalk on a summer day, because black absorbs better than gray. The reverse is also true—black radiates better than gray. Thus, on a clear summer night, the asphalt will be colder than the gray sidewalk, because black radiates the energy more rapidly than gray. An ideal radiator is the same color as an ideal absorber , and captures all the radiation that falls on it.
In contrast, white is a poor absorber and is also a poor radiator. A white object reflects all radiation, like a mirror. A perfect, polished white surface is mirror-like in appearance, and a crushed mirror looks white.
Gray objects have a uniform ability to absorb all parts of the electromagnetic spectrum. Colored objects behave in similar but more complex ways, which gives them a particular color in the visible range and may make them special in other ranges of the nonvisible spectrum.
Take, for example, the strong absorption of infrared radiation by the skin, which allows us to be very sensitive to it. Figure 4. A black object is a good absorber and a good radiator, while a white or silver object is a poor absorber and a poor radiator. The rate of heat transfer by emitted radiation is determined by the Stefan-Boltzmann law of radiation :. The symbol e stands for the emissivity of the object, which is a measure of how well it radiates.
Real objects fall between these two values. Take, for example, tungsten light bulb filaments which have an e of about 0.
The radiation rate is directly proportional to the fourth power of the absolute temperature—a remarkably strong temperature dependence. Furthermore, the radiated heat is proportional to the surface area of the object. As a result, the particles in that object move faster and collide more often, which releases energy as heat, increasing the temperature of the object.
Unlike other methods of heat transfer like conduction or convection, thermal radiation can be concentrated on a focal point using reflective mirrors, which is used in solar power generation. The rate of heat energy through radiation can be calculated using the Stefan-Boltzmann Constant. How does radiation transfer heat energy?
R-Rahaman Raza. Jul 28, While the conduction and convection depend on temperature differences to approximately the first power, the heat transfer by radiation depends on the differences of the individual body surface temperatures to the fourth power. Therefore the radiation mode of heat transfer dominates over convection at high temperature levels as in fires.
Numerical applications of radiation heat transfer in FSE are outlined in Sect. Skip to main content. This service is more advanced with JavaScript available. Just as the perimeter of your property as in real estate property is the furthest extension of the property, so the perimeter of an object is the furthest extension of the particles within a sample of matter. At the perimeter, the little bangers are colliding with particles of another substance - the particles of the container or even the surrounding air.
Even the wigglers that are fixed in a position along the perimeter are doing some banging. Being at the perimeter, their wiggling results in collisions with the particles that are next to them; these are the particles of the container or of the surrounding air.
At this perimeter or boundary, the collisions of the little bangers and wigglers are elastic collisions in which the total amount of kinetic energy of all colliding particles is conserved. The net effect of these elastic collisions is that there is a transfer of kinetic energy across the boundary to the particles on the opposite side. The more energetic particles will lose a little kinetic energy and the less energetic particles will gain a little kinetic energy. So on average, there are more particles in the higher temperature object with greater kinetic energy than there are in the lower temperature object.
So when we average all the collisions together and apply the principles associated with elastic collisions to the particles within a sample of matter, it is logical to conclude that the higher temperature object will lose some kinetic energy and the lower temperature object will gain some kinetic energy.
The collisions of our little bangers and wigglers will continue to transfer energy until the temperatures of the two objects are identical. When this state of thermal equilibrium has been reached, the average kinetic energy of both objects' particles is equal. At thermal equilibrium, there are an equal number of collisions resulting in an energy gain as there are collisions resulting in an energy loss.
On average, there is no net energy transfer resulting from the collisions of particles at the perimeter. At the macroscopic level, heat is the transfer of energy from the high temperature object to the low temperature object.
At the particle level, heat flow can be explained in terms of the net effect of the collisions of a whole bunch of little bangers. Warming and cooling is the macroscopic result of this particle-level phenomenon.
Now let's apply this particle view to the scenario of the metal can with the hot water positioned inside of a Styrofoam cup containing cold water. On average, the particles with the greatest kinetic energy are the particles of the hot water. Being a fluid, those particles move about with translational kinetic energy and bang upon the particles of the metal can. As the hot water particles bang upon the particles of the metal can, they transfer energy to the metal can.
This warms the metal can up. Most metals are good thermal conductors so they warm up quite quickly throughout the bulk of the can. The can assumes nearly the same temperature as the hot water. Being a solid, the metal can consists of little wigglers. The wigglers at the outer perimeter of the metal can bang upon particles in the cold water. The collisions between the particles of the metal can and the particles of the cold water result in the transfer of energy to the cold water.
This slowly warms the cold water up. The interaction between the particles of the hot water, the metal can and the cold water results in a transfer of energy outward from the hot water to the cold water. The average kinetic energy of the hot water particles gradually decreases; the average kinetic energy of the cold-water particles gradually increases; and eventually, thermal equilibrium would be reached at the point that the particles of the hot water and the cold water have the same average kinetic energy.
At the macroscopic level, one would observe a decrease in temperature of the hot water and an increase in temperature of the cold water. The mechanism in which heat is transferred from one object to another object through particle collisions is known as conduction.
In conduction, there is no net transfer of physical stuff between the objects. Nothing material moves across the boundary. The changes in temperature are wholly explained as the result of the gains and losses of kinetic energy during collisions.
We have discussed how heat transfers from one object to another through conduction. But how does it transfer through the bulk of an object? For instance, suppose we pull a ceramic coffee mug out of the cupboard and place it on the countertop. The mug quickly warms up. Energy first flows into the particles at the boundary between the hot coffee and the ceramic mug.
But then it flows through the bulk of the ceramic to all parts of the ceramic mug. How does heat conduction occur in the ceramic itself? The mechanism of heat transfer through the bulk of the ceramic mug is described in a similar manner as it before. The ceramic mug consists of a collection of orderly arranged wigglers. These are particles that wiggle about a fixed position.
As the ceramic particles at the boundary between the hot coffee and the mug warm up, they attain a kinetic energy that is much higher than their neighbors. As they wiggle more vigorously, they bang into their neighbors and increase their vibrational kinetic energy. These particles in turn begin to wiggle more vigorously and their collisions with their neighbors increase their vibrational kinetic energy.
The process of energy transfer by means of the little bangers continues from the particles at the inside of the mug in contact with the coffee particles to the outside of the mug in contact with the surrounding air.
Soon the entire coffee mug is warm and your hand feels it. This mechanism of conduction by particle-to-particle interaction is very common in ceramic materials such as a coffee mug. Does it work the same in metal objects? For instance, you likely have noticed the high temperatures attained by the metal handle of a skillet when placed upon a stovetop. The burners on the stove transfer heat to the metal skillet.
0コメント