Higgs field at near light speed

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The Higgs field provides rest mass to particles, which remains invariant regardless of speed. As an object approaches near light speed, its kinetic energy increases, but its rest mass does not change. The concept of "relativistic mass" is often misinterpreted; it is a mathematical construct that helps maintain Newtonian equations but does not reflect an actual increase in mass. This misunderstanding can lead to misconceptions about relativity, suggesting it is merely an extension of Newtonian mechanics. Overall, the distinction between rest mass and relativistic effects is crucial for accurately understanding the implications of the Higgs field and relativity.
Devguy101
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I'm a high school student and I don't know much about this stuff e.g. the Higgs Field but i know that the Higgs field gives mass to some particles. I also learned that the mass of an object is relative to its speed. So my question is, what happens to the Higgs field at those near light speeds to cause the mass to increase?
 
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The mass of an object does not increase relative to its speed, its kinetic energy increases. The "relativistic mass" that one sometimes hears about (which increases as speed increases) is basically simply a mathematical trick to keep some equations looking Newtonian (e.g. to keep the relation ##p=mv##, which in relativistic theory is really ##p=\gamma mv## we may define ##m_R\equiv\gamma m## so that ##p=m_R v##). This should not be thought of as an actual mass increase, but simply an increase in kinetic energy.
 
Devguy101 said:
the Higgs field gives mass to some particles

More precisely, it gives rest mass (or "invariant mass") to some particles, which is (as the second name for it implies) an invariant and doesn't change with speed. As Matterwave says, what changes with speed is "relativistic mass", more properly called simply "energy", and that has nothing to do with the Higgs field.
 
Matterwave said:
The mass of an object does not increase relative to its speed, its kinetic energy increases. The "relativistic mass" that one sometimes hears about (which increases as speed increases) is basically simply a mathematical trick to keep some equations looking Newtonian (e.g. to keep the relation ##p=mv##, which in relativistic theory is really ##p=\gamma mv## we may define ##m_R\equiv\gamma m## so that ##p=m_R v##). This should not be thought of as an actual mass increase, but simply an increase in kinetic energy.

Couldn't that be a dirty, nasty trick that could easily lead someone astray? In particular, it might lead one to try and think that Relativity is just "Newtonian mechanics with some wonky effects added in", as opposed to treating it as a new theory on its own terms which reproduces Newtonian mechanics on everyday scales.
 
Such an approach to relativity was popular in the past, and has gone out of fashion. I certainly do not like the use of such tricks since I think they obscure the physical meaning in the processes involved. But looking at the past, many "tricks" such as these pop up. A particularly annoying one for me is the trick to use ##ict## as the time coordinate, so that your position four vector would be ##(ict, x, y, z)## in order that when you take the dot product you get the correct result of having an opposite sign between the time coordinate and the space coordinates. I really don't like this approach, and indeed this approach has also gone out of fashion.
 
MOVING CLOCKS In this section, we show that clocks moving at high speeds run slowly. We construct a clock, called a light clock, using a stick of proper lenght ##L_0##, and two mirrors. The two mirrors face each other, and a pulse of light bounces back and forth betweem them. Each time the light pulse strikes one of the mirrors, say the lower mirror, the clock is said to tick. Between successive ticks the light pulse travels a distance ##2L_0## in the proper reference of frame of the clock...

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