37 research outputs found

    Indefinite Ruhe’s Variant of the Block Lanczos Method for Solving the Systems of Linear Equations

    No full text
    In this paper, we equip Cn with an indefinite scalar product with a specific Hermitian matrix, and our aim is to develop some block Krylov methods to indefinite mode. In fact, by considering the block Arnoldi, block FOM, and block Lanczos methods, we design the indefinite structures of these block Krylov methods; along with some obtained results, we offer the application of this methods in solving linear systems, and as the testifiers, we design numerical examples

    Some Hyperbolic Iterative Methods for Linear Systems

    No full text
    The indefinite inner product defined by J=diagj1,…,jn, jk∈−1,+1, arises frequently in some applications, such as the theory of relativity and the research of the polarized light. This indefinite scalar product is referred to as hyperbolic inner product. In this paper, we introduce three indefinite iterative methods: indefinite Arnoldi’s method, indefinite Lanczos method (ILM), and indefinite full orthogonalization method (IFOM). The indefinite Arnoldi’s method is introduced as a process that constructs a J-orthonormal basis for the nondegenerated Krylov subspace. The ILM method is introduced as a special case of the indefinite Arnoldi’s method for J-Hermitian matrices. IFOM is mentioned as a process for solving linear systems of equations with J-Hermitian coefficient matrices. Finally, by providing numerical examples, the FOM, IFOM, and ILM processes have been compared with each other in terms of the required time for solving linear systems and also from the point of the number of iterations

    What Effect Does Right Ventricular Pacing Have in PAF Patients?

    Get PDF
    Metropolitan parks are an important refuge for wildlife in developed areas. In the tropics, land conversion threatens rainforest habitat that holds some of the highest levels of biodiversity in the world. This study aims to investigate the characteristics of Geoffroy’s tamarin (Saguinus geoffroyi) population, demographics, and territory size in a highly urbanized forest habitat (Parque Natural Metropolitano (PNM), Panama City, Republic of Panamá). Studies of animal response to modified habitats are important as development continues worldwide. S. geoffroyi is an ideal species to study for this purpose due to the species’ tolerance to habitat disturbance. This particular park is of interest because it is part of a biological corridor that spans more than 26,000 hectares. Over the course of 12 days, the park was surveyed from its trails and auditory was used luring twice. Graphics were created of the 16 detection events and data concerning group sizes, demographics, location, and direction of movement were used to establish groups sighted. This study found a preference for the area of the park including trails Cieneguita and Mono Tití. Observations and personal communications from Park guards indicate that this is likely due to distribution of fruiting trees in that area at this time. Additionally, observations of S. geoffroyi responses to auditory luring in this study indicate the potential for this method to be used to determine sex of individuals. Restrictions of transect surveying to established trails made it impossible to determine territory sizes or group sizes and demographics with certainty in this study. Additional studies of the Park’s connectivity, territory sizes, food sources, and population are suggested to better understand the impacts of forest habitat in an urban area on Geoffroy’s tamarins
    corecore