Large wavelength and "fitting into" small spaces

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In summary, radio waves cannot penetrate metallic constructions due to their long wavelengths. This is because to effectively penetrate and radiate, an antenna needs to have dimensions of the order of a wavelength. Smaller holes in the construction will allow some waves to pass through, but for shorter wavelength signals like cell phone signals, the gaps will not provide adequate screening.
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snate
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As far as I know radiowaves can't penetrate such kinds of metallic constructions because their wavelength is too long to "fit in the gaps". But I don't understand what does the wavelength have to do with being able to penetrate though these gaps or fitting into small spaces. Can someone explain it please?
Woolsey_Bridge_oblique_view.jpg
 
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Do you know what a typical wavelength is for AM radio (in the US)? The frequency is around 1MHz, so the wavelength is around 300 meters.

Does your AM radio in your car work as you drive across a bridge like that one? :smile:

Maybe your question is better answered with a shielding structure like this:

http://www.fsindustries.com/more_info/wireway_security_room/images/security_cage_drawing.gif
security_cage_drawing.gif
 
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snate said:
As far as I know radiowaves can't penetrate such kinds of metallic constructions because their wavelength is too long to "fit in the gaps". But I don't understand what does the wavelength have to do with being able to penetrate though these gaps or fitting into small spaces. Can someone explain it please?
It's more a matter of degree than absolute screening. Radio waves can penetrate into all sorts of small spaces and it is incredibly hard to reduce interference levels to 'undetectable' levels, even inside a so-called screened enclosure. Imagine a single hole in a perfectly conducting and massive sheet of metal. An incident wave will cause currents to flow all over the sheet and that will mostly cause the wave to be reflected back (like a mirror). But the 'missing currents' in the hole will cause currents flowing around the edges of the hole and that behaves like a small aerial, radiating signals through to the other side of the sheet and also back out again.

For an antenna to radiate well, it needs to have dimensions of the order of a wavelength (a half wavelength dipole or slot will radiate well). A much smaller hole will radiate only a small amount of energy and a hole of just a couple of cm will let through a very small amount of a 300m wavelength wave. The same is true for a whole mesh of holes and the wires (or metal bridge frame) will act like a pretty good reflector and, hence, a good screen, as long as the holes are a small fraction of a wavelength.

A steel framed building may reduce mf radio signals to an unusable level but cell phone signals (much shorter wavelengths) will rattle around the inside quite happily as they reflect off the large steel components and go straight through the gaps. Microwaves in an oven are screened perfectly adequately (but not perfectly!) by the mesh in the door; small holes / short wavelength.
 
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1. What is a large wavelength and how is it important in science?

A large wavelength is a measure of the distance between two consecutive peaks or troughs in a wave. In science, it is important because it can provide information about the properties and behavior of different types of waves, such as electromagnetic waves and sound waves.

2. How does a large wavelength affect the ability of an object to "fit into" small spaces?

The larger the wavelength, the more difficult it is for an object to "fit into" small spaces. This is because the size of the object is determined by the distance between its peaks and troughs, and if the wavelength is larger, the object will take up more space.

3. Can a large wavelength be compressed or stretched to fit into smaller spaces?

Yes, a large wavelength can be compressed or stretched to fit into smaller spaces. This process is known as wavelength compression or stretching, and it can occur when a wave encounters a medium with a different density or when it is reflected or refracted.

4. How does the concept of large wavelength apply to everyday life?

The concept of large wavelength can apply to everyday life in various ways. For example, it can help explain why certain objects or materials are more difficult to bend or fit into small spaces, or why certain types of waves, such as radio waves, are better at passing through obstacles than others.

5. What are some real-world applications of understanding large wavelengths?

Understanding large wavelengths has many real-world applications, such as in the fields of telecommunications, where it is used to design and improve wireless communication systems, and in medical imaging, where it is used to create detailed images of internal body structures using different types of waves.

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