• Login
  • Privacy Policy
  • Home
  • Capital/FRTB
    • FRTB Standardised Approach for the Trading Book (SA-TB, BCBS 352)
    • FRTB Basic Approach for CVA (BA-CVA, BCBS 325)
    • FRTB Standardised Approach for CVA (SA-CVA, BCBS 325)
    • FRTB Internal Models Approach for the Trading Book (IMA-TB, BCBS 352)
  • Models
    • Papers
      • About
        • Home
        • Capital/FRTB
          • FRTB Standardised Approach for the Trading Book (SA-TB, BCBS 352)
          • FRTB Basic Approach for CVA (BA-CVA, BCBS 325)
          • FRTB Standardised Approach for CVA (SA-CVA, BCBS 325)
          • FRTB Internal Models Approach for the Trading Book (IMA-TB, BCBS 352)
        • Models
          • Margin Period of Risk
        • Papers
          • Andersen Pykhtin Sokol 2016
        • About
          • Copyright
          • License
          • Register
        1. Capital/FRTB
          • Privacy Policy
          • Home
          • Capital/FRTB
          • Models
          • Papers
          • About

        FRTB Standardised Approach for the Trading Book (SA-TB, BCBS 352)

        • Slides
        • Excel
        Slides
        • Standardised Approach
          • Delta and Vega Sensitivities Using Finite Shifts
            • Delta and Vega Sensitivities Using Finite Shifts - 1 of 3
            • Delta and Vega Sensitivities Using Finite Shifts - 2 of 3
            • Delta and Vega Sensitivities Using Finite Shifts - 3 of 3
          • Curvature Risk
            • Default Risk Charge
              • Residual Risk Add-On
                • Risk Weights and Correlations for GIRR
                  • Risk Weights and Correlations for FX
                    1. Slides
                    2. Delta and Vega Sensitivities Using Finite Shifts
                      • Standardised Approach
                      • Delta and Vega Sensitivities Using Finite Shifts
                      • Curvature Risk
                      • Default Risk Charge
                      • Residual Risk Add-On
                      • Risk Weights and Correlations for GIRR
                      • Risk Weights and Correlations for FX

                    Delta and Vega Sensitivities Using Finite Shifts - 3 of 3

                    • The definitions of Delta and Vega sensitivities provided in the final FRTB framework reference specific shift magnitudes: 1bp for the rate and spread like factors, and 1% for the asset like factors and FX.
                    • For example, GIRR Delta is defined as:
                      sk,rt = V i rt + 0.0001,cst - V i rt,cst 0.0001

                      where rt is the risk-free yield curve at vertex t, cst is the credit spread curve at vertex t, V i is the market value of the instrument i as a function of the risk-free interest rate curve and credit spread curve.

                    Excel

                    RegisterorLoginto see the example. The registration is free.

                    Copyright © 2026 ModVal.org | Privacy Policy

                    Want to know more?

                    Get our brochure on Model Validation Services and get insights:

                    • Advantages of model validation
                    • Global regulatory standard coverage
                    • Benefits of the structured approach
                    • Validation steps
                    • Test types
                    • Model documentation
                    Invalid email
                    I agree to ModVal.org Privacy Policy *
                    Please agree
                    I hereby give ModVal.org permission to contact me by email *
                    Please permit