New approach for mathematical problems of the optical tomography of highly scattering (biological) objects

1999 ◽  
Author(s):  
Vladimir V. Lyubimov ◽  
Olga V. Kravtsenyuk ◽  
Alexander G. Murzin
Author(s):  
М.А. АЛЬ-СВЕЙТИ ◽  
А.С. МУТХАННА ◽  
А.С. БОРОДИН ◽  
А.Е. КУЧЕРЯВЫЙ

Обсуждается возможность применения бортовых платформ с целью поддержки наземных сетей для использования ресурсов автономных транспортных средств как части критичных к задержкам приложений. Бортовые платформы могут повысить безопасность поездок транспортных средств, доставляя на них своевременную информацию об окружающей обстановке даже в отдаленных районах земного шара. Обсуждаются требования и потенциальные решения для поддержки инфраструктуры автономных транспортных средств как части интеллектуальной транспортной системы. Предлагается использовать вдоль дороги энергоэффективные сенсоры, которые могут объединяться друг с другом в Mesh-сети. Кроме того, предлагается новый подход к обнаружению активности биологических объектов на обочине дороги, основанный на технологиях искусственного интеллекта. The article discusses the possibility of using onboard platforms to support the terrestrial networks for autonomous vehicles resources as a part of delay-critical applications. Onboard platforms can improve the safety of vehicle rides by delivering time-critical information about the environment to the vehicles, even in remote areas of the world. In this paper, we discuss requirements and potential solutions for supporting the autonomous vehicle infrastructure, as a part of an intelligent transportation system. It is proposed to use energy-efficient sensors along the road, which can connect with each other in a Mesh network. In addition, a new approach for the detection of biological objects activity on the roadside, based on artificial intelligence technologies is suggested.


Author(s):  
Olivier Denis

Some fundamental mathematical researches have been carried out about mathematical certainties based on ancient Egyptian mathematical sources and their problems following ancient Egyptian Wisdom set of knowledge building the new scientific paradigm following the rediscovery of the true value of PI and following the new approach of Global Dimensional Mathematics [1]. Some fundamental mathematical researches on the foundations of Egyptian mathematics covering the mathematical problem of The Akhmin wooden tablets [2], the tenth and the fourteenth problem of The Moscow Mathematical Papyrus [3] as well as the forty-first and fiftieth problem from The Rhind Mathematical Papyrus [3] have been carried out, without forgotten, the resolution of the fundamental question of the quadrature of the circle which is now effective. In the disclosure of Egyptian mathematics, the new approach to fundamental mathematical notions is established, adding the cornerstone to building the core of the new approach to Egyptian mathematics, mathematics and science in general. The Egyptian mathematics disclosure solves, following the Egyptian approach to mathematics and following ancient Egyptian Wisdom set of knowledge, unsolved ancient Egyptian mathematical problems, such as finding the complete solution and decoding the glyph of the eye of Horus, as well as the problem of the truncated pyramid which has found a solution like the half basket problem found one. The question of the quadrature of the circle shatters the mathematical conceptions with all the consequences that we can only begin to understand. The Egyptian mathematics disclosure forms the basis for building the new scientific approach based on ancestral Egyptian mathematical problems, the true rediscovered value of PI and the new original Global Dimensional Mathematics opening up a still unknown perspective on the world of science in general.


2020 ◽  
Vol 1 ◽  
pp. 71-76
Author(s):  
Krishna Kanta Parajuli

Vedic Mathematics was rediscovered and reconstructed by Sri Bharati Krishna Tirthaji from ancient Sanskrit texts Veda early last century between 1911 – 1918 is popularly known today is Vedic Mathematics. It is an extremely refined, independent and efficient mathematical system based on his 16 formulae and some sub-formulae with simple rules and principles. The main purpose of this paper is to communicate a new approach to Mathematics, offering simple, direct, one-line, mental solutions to mathematical problems. In the way of basic mathematical operations like addition, subtraction, multiplication and division can be done in simple ways, and results are obtained quickly and can be checked in a minute by using the Vedic techniques. In this system, for any problem, there is always one general technique and also some special pattern problems. This paper especially concentrates only on the specific pattern of elementary operation of Vedic Mathematics.


Vacuum ◽  
2019 ◽  
Vol 165 ◽  
pp. 320-323
Author(s):  
V.G. Evtugin ◽  
A.M. Rogov ◽  
V.I. Nuzhdin ◽  
V.F. Valeev ◽  
T.S. Kavetskyy ◽  
...  

2012 ◽  
Vol 21 (07) ◽  
pp. 1250064
Author(s):  
JÜRGEN KÄSSER

Instead of trying to unify the known structures of forces and particles a space as simple as possible is looked for in which unification can take place. It is shown that a six-dimensional Euclidian space because of the local isomorphism SO(6)/SU(4) is suited. For this space physics is developed finding one force, no gravity, no mass. Assuming that our world is embedded in such a space it is analyzed how 6D-physics will be interpreted by a 4D observer. This transition, based on conservation of action and represented by a nonlinear integral transform, emerges as something like a universal remedy. It shows that the result is our known physics. It gives reason why quantum physics is a probabilistic theory, can explain quarks as transformed 6D symmetry, can deduct our three forces from the one 6D force, can introduce particle mass in the Lagrange density and can implement gravity. The paper presents a structural theory. To achieve quantitative results mathematical problems have to be overcome.


Author(s):  
BAILIN HAO

The number of sequenced genomes of Archaea, Bacteria, and Fungi accumulates rapidly. Several thousands genomes of these unicellular organisms will be available in a few years. Due to the extremely large difference in genome size and gene content it is difficult to use the traditional alignment-based method to infer phylogeny from the genomes. An alignment-free and whole-genome-based approach called CVTree has been developed and successfully applied to these organisms. As CVTree has been successfully applied to genomes of viruses, chloroplasts, Bacteria, Archaea and fungi, in this brief review we will mainly touch on some mathematical problems related to the foundation of the new approach, including a few yet unsolved problems, such as the violation of the triangular inequalities of the dissimilarity measure used in the CVTree method.


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