his note shows how random walks and technical analysis of futures prices T can coexist and, as a corollary, illustrates the difficulty of determining whether or not a particular, finite price series is a random walk. The abstract definition of a random walk is well known, but the implications of the
Motion Analysis by Random Sampling and Voting Process
β Scribed by Atsushi Imiya; Iris Fermin
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 478 KB
- Volume
- 73
- Category
- Article
- ISSN
- 1077-3142
No coin nor oath required. For personal study only.
β¦ Synopsis
In computer vision, motion analysis is a fundamental problem.
Applying the concepts of congruence checking in computational geometry and geometric hashing, which is a technique used for the recognition of partially occluded objects from noisy data, we present a new random sampling approach for the estimation of the motion parameters in two-and three-dimensional Euclidean spaces of both a completely measured rigid object and a partially occluded rigid object. We assume that the two-and three-dimensional positions of the vertices of the object in each image frame are determined using appropriate methods such as a range sensor or stereo techniques. We also analyze the relationships between the quantization errors and the errors in the estimation of the motion parameters by random sampling, and we show that the solutions obtained using our algorithm converge to the true solutions if the resolution of the digitalization is increased.
π SIMILAR VOLUMES
A representation of the Malliavian derivative and the Skorochod integral in terms of random point systems on Polish spaces (and thus generalizing from the unit interval) is derived. This leads to a stochastic calculus based on random point systems. The operators are given explicitely and in a simple
## Abstract Process sampling of moving streams of particulate matter, fluids and slurries (over time or space) or stationary oneβdimensional (1βD) lots is often carried out according to existing tradition or protocol not taking the theory of sampling (TOS) into account. In many situations, sampling
I n the present paper scattering analysis of point processes and random measures is MI tidied. Known formulae which connect the mattering intensity with the pair distribiition func-I ion of the studied structures are proved in a rigorous manner with tools of the theory of point proiwses and random m
Small random samples of biochemical and biological data are often representative of complex distribution functions and are difficult to analyze in detail by conventional means. The common approaches reduce the data to a few representative parameters (such as their moments) or combine the data into a