Authors :
Dr. Ismail Abbas
Volume/Issue :
Volume 8 - 2023, Issue 7 - July
Google Scholar :
https://bit.ly/3TmGbDi
Scribd :
https://tinyurl.com/59v5ackp
DOI :
https://doi.org/10.5281/zenodo.8210526
Abstract :
In this paper, the numerical solution of the
statistical chains of matrix B is successfully used to
calculate the sound intensity field in audio rooms.
Here we use B-chain techniques as a real
breakthrough with the time-dependent sound field
problem in 3D geometric space. We offer the appropriate
design of audio rooms via an example of a cuboid pieces.
We also show that B-chain techniques can produce
rigorous statistical proof of Sabines' imperial formula for
reverberation time in audio rooms.
In addition, the definition of so-called statistical
weights of geometric shapes is introduced and found to be
effective in solving double and triple integration as well as
sound diffusion transfer equation in audio rooms.
In this paper, the numerical solution of the
statistical chains of matrix B is successfully used to
calculate the sound intensity field in audio rooms.
Here we use B-chain techniques as a real
breakthrough with the time-dependent sound field
problem in 3D geometric space. We offer the appropriate
design of audio rooms via an example of a cuboid pieces.
We also show that B-chain techniques can produce
rigorous statistical proof of Sabines' imperial formula for
reverberation time in audio rooms.
In addition, the definition of so-called statistical
weights of geometric shapes is introduced and found to be
effective in solving double and triple integration as well as
sound diffusion transfer equation in audio rooms.
