|
In this paper an innovative method to devise a new astronomical observation instrument by simultaneous implementation
of a gamma telescope and a gamma spectroscope is presented. Electromagnetic beams emitted from a star e.g. the sun is
spread all electromagnetic spectrum from gamma rays to radio waves, but there is a fingerprint in such a wide spectrum
that shows the exact fusion reaction which can be traced by associated gamma photons. This means if gamma photons,
emitted from each part of sun, to be detected by this instrument, then spatial information is provided by telescope and
information about the energy is recorded by spectrometer, by convolving two above mentioned data, there will be an
illustration of a star like the sun that can show which area emits associated gamma photons that in turn illustrates the
spatial distribution of elements that produce these gamma photons e.g. hydrogen, deuterium, tritium, helium, etc. we
choose a reference color for each principle gamma photon, according to method similar to gamut color space of CIE [1],
by specific linear transformation, or transformation matrix having photon-energy dependence coefficients, then there will
be a colorful illustration of sun or any star (or even a GRB) that depicts distribution of elements, released energy, density
of elements, etc. This information in turn will reveal the rate and topological variation of matter, energy, magnetic fields,
etc. This information will also help to provide enough data to find spatial distribution function of energy, matter,
variation and displacement of matters on stars and in turn, it will provide unique information about behaviors of stars.
Finally, the method of vibrating holes to increase the spatial resolution of gamma detectors to hundreds times is
presented. This method increases the spatial resolution of semiconductor-gamma telescopes to hundreds of times without
decreasing the size of gamma sensor pixels and without any major effort to improve the technology of semiconductor
sensors by a method that can be called "spatial resolution versus temporal resolution".
|
