Fox Chase Cancer Center-ko ikertzaileekin lankidetzan egindako argitalpenak (15)

2023

  1. Recombinant human chorionic gonadotropin induces signaling pathways towards cancer prevention in the breast of BRCA1/2 mutation carriers

    European Journal of Cancer Prevention, Vol. 32, Núm. 2, pp. 126-138

2020

  1. Design of personalized cancer treatments by use of optimal control problems: The case of chronic myeloid leukemia

    Mathematical Biosciences and Engineering, Vol. 17, Núm. 5, pp. 4773-4800

2019

  1. The effects of time valuation in cancer optimal therapies: A study of chronic myeloid leukemia

    Theoretical Biology and Medical Modelling, Vol. 16, Núm. 1

2014

  1. In situ methods for identifying the stem cell of the normal and cancerous breast

    Techniques and Methodological Approaches in Breast Cancer Research (Springer New York), pp. 151-182

2012

  1. Descriptive Biostatistics

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 17-32

  2. Equations: Formulating Biomedical Laws and Biomedical Magnitudes

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 129-199

  3. Game Theory

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 341-386

  4. Historical Introduction

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 1-24

  5. Inferential Biostatistics (I): Estimating Values of Biomedical Magnitudes

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 33-57

  6. Inferential Biostatistics (II): Estimating Biomedical Behaviors

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 59-127

  7. Optimal Control Theory: From Knowledge to Control (I). Basic Concepts

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 277-307

  8. Optimal Control Theory: From Knowledge to Control (II). Biomedical Applications

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 309-339

  9. Systems of Equations: The Explanation of Biomedical Phenomena (I). Basic Questions

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 201-240

  10. Systems of Equations: The Explanation of Biomedical Phenomena (II). Dynamic Interdependencies

    EVOLUTION OF THE USE OF MATHEMATICS IN CANCER RESEARCH (SPRINGER), pp. 241-275

  11. The evolution of the use of mathematics in cancer research

    Springer US, pp. 1-401