people working focused on computers
people working focused on computers

Introduction to Post-Quantum Cryptography

Discover the future of digital security in this one-week course on Post-Quantum Cryptography. Dive into the world of cryptosystems designed to run on ordinary computers while standing strong against the power of quantum attacks. Although large-scale quantum computers aren’t here yet, they are expected within the next decade. Now is the time to master post-quantum cryptography and help safeguard the security of our digital world.

    General

    This course offers an in-depth introduction to post-quantum cryptography, the emerging cryptographic standard in secure communication that will soon complement classical cryptography worldwide. You will explore the main techniques for designing and analyzing post-quantum cryptosystems, while tackling the challenges posed by their complex mathematics, larger key sizes, higher communication costs, and the need to defend against quantum adversaries.

    Structured into five modules, each featuring lectures and hands-on exercises, the course offers practical experience through Python programming. You’ll gain a deeper understanding of the concepts while experimenting with the design and cryptanalysis of these cryptosystems.

    Here’s what you’ll cover:

    1. Introduction to Post-Quantum Cryptography & Hash-Based Signatures
    2. Multivariate Cryptography & Algebraic Attacks
    3. Code-Based Cryptography & Collision-Based Attacks
    4. Lattice-Based Cryptography & Fiat-Shamir Signatures
    5. Isogeny-Based Cryptography & Quantum Algorithms for Cryptography

    Learning objectives

    After this course, you will be able to:

    1. Recognize, define and describe post-quantum cryptographic schemes;
    2. Understand the design principles of the different families of post-quantum cryptography
    3. Understand the ideas and mathematics behind post-quantum cryptography
    4. Analyze the security of the different families of post-quantum cryptography
    5. Apply learned design and cryptanalytic techniques in new situations and to different schemes
    6. Evaluate the applicability of cryptanalytic and optimization techniques in different contexts

    Starting date

    22 June 2026, 8:30 am
    City
    Nijmegen
    Costs
    €925
    Discount
    15% when applying before 1 April 2026
    VAT-free
    Yes
    Educational method
    On-site
    Main Language
    English
    Deadline registration
    15 May 2026, 11:59 pm
    Maximum number of participants
    30

    Factsheet

    Type of education
    Course
    Entry requirements
    The course is open to any interested student. Still in order to be able to follow and learn the material, we advice some knowledge that can be obtained from the following: an introductory course in cryptography/linear algebra/abstract algebra.
    Study load (ECTS)
    2
    Result
    Edubadge, Proof of participation
    Organisation
    Radboud Summer School

    Contact information

    Radboud Summer School
    Postbus 9102
    6500 HC NIJMEGEN

    radboudsummerschool [at] ru.nl (radboudsummerschool[at]ru[dot]nl)

    timetable

    Costs

    Early bird | €787

    The deadline for our early bird application is 31 March 2026.

    Regular | €925

    The deadline for our regular application is the 15 May 2026.

    Includes

    Your course, coffee and tea during breaks, warm lunch every day, welcome dinner on Monday, Official Opening, Official Closing.

    Excludes

    Transport, accommodation, social events and other costs. 

    Discounts and scholarships

    There are discounts and scholarships available for our partners. Click below to find out if you are eligible. 

    Discounts and scholarships

    Admission

    Level of participant

    Master, PHD.

    Admission requirements

    The course is open to any interested student. Still in order to be able to follow and learn the material, we advice some knowledge that can be obtained from the following:

    • An introductory course in cryptography
    • An introductory course in linear algebra
    • An introductory course in abstract algebra

    Admission documents

    CV & Motivation letter.