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Related Concept Videos

Tumor Immunotherapy01:27

Tumor Immunotherapy

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Immunotherapy is a treatment that boosts or manipulates the immune system to fight diseases, including cancer. For instance, by stimulating an immune response through vaccinations against viruses that cause cancers, like hepatitis B virus and human papillomavirus, these diseases can be prevented. Nonetheless, some cancer cells can avoid the immune system due to their rapid mutation and division. The immune response to many cancers involves three phases: elimination, equilibrium, and escape.
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Cancer Vaccines01:30

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Cancer treatment vaccines are a rapidly evolving field that offers a promising approach to immunotherapy. Unlike traditional vaccines that prevent diseases, cancer treatment vaccines are designed to treat existing cancers by stimulating the immune system to recognize and attack cancer cells.
Cancer vaccines come in two categories: preventive (prophylactic) and treatment (active). Preventive vaccines, such as the Human Papillomavirus (HPV) vaccine, protect against viruses that cause certain...
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T Cell Activation and Clonal Selection01:22

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T cells are integral to our adaptive immune system, recognizing and effectively responding to foreign antigens. T cell activation and clonal selection are pivotal in orchestrating this immune response. This article elucidates these mechanisms, detailing the roles of cluster of differentiation (CD) markers, major histocompatibility complex (MHC) molecules, costimulatory signals, and the process of clonal selection.
Naive T cells that have not yet encountered an antigen express two primary CD...
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Related Experiment Video

Updated: Mar 29, 2026

Novel Protocol for Generating Physiologic Immunogenic Dendritic Cells
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From concept to clinic: Mathematically informed immunotherapy.

Rachel Walker, Heiko Enderling

    Current Problems in Cancer
    |December 10, 2015
    PubMed
    Summary

    Mathematical models are crucial for advancing innovative treatments from concept to clinic. Interdisciplinary collaboration is key to developing personalized immunotherapies and optimizing clinical trials for better patient outcomes.

    Area of Science:

    • Translational medicine
    • Computational biology
    • Mathematical oncology

    Background:

    • Innovative treatments require a bridge between theoretical concepts and clinical application.
    • Current clinical trial development can benefit from quantitative approaches to hypotheses.
    • Interdisciplinary collaboration is vital for translating scientific discoveries into practice.

    Purpose of the Study:

    • To highlight the essential role of mathematical modeling in advancing novel therapies.
    • To emphasize the necessity of collaboration between diverse scientific and clinical experts.
    • To underscore the potential for mathematical models to optimize immunotherapeutic protocols.

    Main Methods:

    • Utilizing experimentally calibrated mathematical models.

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  • Integrating clinically motivated computational approaches.
  • Fostering collaboration between mathematicians, modelers, biologists, and clinicians.
  • Main Results:

    • Mathematical models enable the quantitative assessment of qualitative hypotheses.
    • Interdisciplinary efforts facilitate the personalization of treatment strategies.
    • Optimized dosing and scheduling of immunotherapies can be achieved.

    Conclusions:

    • Experimentally validated mathematical models are essential for translating innovative treatments to clinical practice.
    • Interdisciplinary collaboration is key to developing well-informed clinical trials.
    • Personalized and optimized immunotherapeutic protocols can improve patient outcomes.