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Financial Risk Management – Level 2
Rating: 4.3 out of 5(95 ratings)
2,057 students

Financial Risk Management – Level 2

Master advanced market, credit, liquidity, operational, and investment risk techniques to elevate your expertise.
Last updated 12/2025
English
English [Auto],

What you'll learn

  • In this course, students will gain comprehensive knowledge and skills in the field of Financial Risk Management
  • Risk management, market risk measurement, credit risk assessment, liquidity and treasury risk, operational risk, investment management, and current issues
  • Understanding parametric and non-parametric estimation approaches. Mastery of Expected Shortfall and Value at Risk (VaR) mapping techniques.
  • Exploring correlation basics and modeling, including risk matrix and hedging strategies. Examining term structure models, volatility smiles, and internal model
  • Analyzing credit analysis, economic capital calculation, and rating assignment. Exploring credit derivatives, counterparty risk, risk mitigation techniques.
  • Understanding the role of rating agencies and the methodologies behind borrower ratings.
  • Examining the intricacies of creditworthiness and the evolution of stress testing.
  • Developing an understanding of liquidity risk and treasury management. Analyzing investment security portfolios and strategies for managing liquidity risk.
  • Exploring stress testing, contingency funding planning, and regulatory changes in liquidity risk.
  • Gaining insights into risk monitoring, performance measurement, and risk planning.
  • Exploring hedge funds, mutual funds, asset pricing anomalies, and portfolio performance evaluation.
  • Staying updated on contemporary challenges and opportunities in financial markets.
  • Analyzing blockchain technology, fintech developments, big data, and machine learning in finance.
  • Understanding the implications and considerations of current trends in the financial industry.
  • Developing proficiency in operational risk management. Understanding the components of enterprise risk management (ERM) and risk culture in banking.
  • Analyzing model risk management, stress testing, and the impact of outsourcing on operational risk.
  • Applying acquired knowledge through mock paper solving sessions.
  • Gaining strategic insights and tips for effectively tackling the Level 2 exam.
  • Overall, students will emerge from the course equipped with a comprehensive understanding of financial risk management

Course content

8 sections366 lectures52h 39m total length
  • Introduction to Course6:17

    Master market risk measurement and management for frm part 2 by learning var and expected shortfall, copulas, term structure, volatility smiles, backtesting, and trading book capital.

  • Learning Objective6:47

    Develop market risk measurement techniques, including VaR and expected shortfall, parametric and nonparametric estimates, backtesting, extreme value theory, copulas, and term structure concepts.

  • Paramedic Estimation Approaches5:24

    Explore parametric estimation approaches, including normal and lognormal return distributions, to calculate value at risk using mean, standard deviation, and z critical values for left-tail and right-skewed assets.

  • Example 19:39

    Compute value at risk (VAR) for normal and lognormal distributions at 95% and 99% confidence. Convert VAR to dollar or percentage terms and note tail risks.

  • Expected Shortfall6:57

    Examine expected shortfall as an arithmetic tail risk measure, compare it with VaR, and explore coherent risk measures and Q-Q plots for tail behavior.

  • Non-Paramedic Approaches5:51

    Explore nonparametric approaches to risk measurement, including bootstrap historical simulation and weighted historical simulation for var and expected shortfall, using age and volatility weighting and volatility adjusted returns.

  • Two-Non-Paramedic Approaches2:24

    Explore two nonparametric approaches to historical simulation: correlation weighted and filtered historical simulation. Learn how volatility forecasting, bootstrapping current levels, and regime changes affect var and expected shortfall estimates.

  • Back testing VaR6:48

    Back testing VaR compares predicted losses to actual losses over the testing period, using 95% confidence and Basel rules to categorize exceptions into green, yellow, and red zones.

  • Back testing VaR Continue6:35

    Back testing VaR examines exceptions when trades occur despite a static portfolio. Explore unconditional and conditional coverage, independence of exceptions, penalties, and type I and II errors at 95–99% levels.

  • VaR Mapping7:44

    Map portfolio risk factors to construct a risk engine and quantify VaR. Compare holding-based and return-based analyses for fixed income, noting residual risk and dollar duration concepts.

  • VaR Mapping Continue7:03

    Map fixed-income cash flows to zero coupon bonds, discount by zero coupon rates, and compute VaR for the mapped portfolio; compare to benchmarks and apply delta normal or delta-gamma methods.

  • Academic literature8:16

    Explore time varying volatility, VAR and expected shortfall, liquidity risk (endogenous and exogenous), Basel-guided stress testing, and integrated risk measurement with top-down and bottom-up approaches.

  • Correlation Basics Part 110:31

    Learn the basics of correlation, covariance, variance, and correlation coefficient, and their impact on portfolio returns, risk, and diversification, including two-asset portfolios and correlation swaps.

  • Correlation Basics Part 212:31

    Compute swap payoff with fixed and realized correlations on a $1 million portfolio, yielding $80,000, and use the variance-covariance (delta-normal) method to estimate 10-day 95% value-at-risk via covariance matrix.

  • Correlation Basics Part 37:54

    Explore correlation's impact on joint probability of default and expected loss in a two-loan NBFC portfolio, with implications for var, expected shortfall, migration risk, and concentration risk.

  • Correlation Basics Part 47:50

    Explore how migration and correlation risk shaped the 2007 crisis, from CDOs and CDS to tranche losses and the failed triple-A protections, and how Gaussian copula and Basel III emerged.

  • Empirical Properties of Correlation11:15

    Analyze empirical correlation using Dow Jones data across recession, normal, and expansion periods. Explain mean reversion and autocorrelation as they relate to long-term means and short-term persistence.

  • Correlation Modelling3:58

    Explore correlation modelling with bottom-up approaches using copulas, including the Gaussian copula, to map unknown distributions to a standard normal target while preserving marginals for a joint distribution in CDOs.

  • Risk Matrix and Hedging Part 17:17

    Explore empirical risk metrics and hedging for bonds, comparing dv01 neutral and regression hedges, using historical regression, beta-based adjustments, and hedging with tips and nominal yields.

  • Risk Matrix and Hedging Part 27:15

    Compute dv01-neutral hedges for treasury positions by sizing tips using the dv01 ratio, then adjust with a beta of 1.0198 from regression; extend to hedges with 10-year and 30-year maturities.

  • Risk Matrix and Hedging Part 35:11

    Explore how regressing the absolute levels of real and nominal yields reveals error term serial correlation and inefficiency, then apply principal component analysis to simplify risk exposures into key components.

  • Science of Term Structure Models Part 14:47

    Explore how term structure models describe interest rate dynamics using a recombining binomial tree, with up/down movements, period-by-period evolution, and backward induction for option valuation.

  • Science of Term Structure Models Part 28:31

    Demonstrates valuing a two-year zero‑coupon bond with a binomial tree, using backward induction and discounting, then extends to pricing a european call on a coupon bond.

  • Science of Term Structure Models Part 37:43

    Explore how to value options and bonds in a binomial term-structure framework, discounting maturity values using node-specific interest rates, coupon payments, and probabilistic up/down movements.

  • Science of Term Structure Models Part 48:11

    Value bonds and options in a term-structure model by weighting up and down node values, discounting by period rates, and incorporating coupons for a European call with strike 100.

  • Science of Term Structure Models Part 58:05

    Explore state dependent volatility in binomial term structure models, yielding non-recombining trees, and apply binomial methods to value constant maturity swaps and measure option adjusted spread (OAS) for embedded option.

  • Science of Term Structure Models Part 64:40

    Value the swap using a probability weighted payoff across up, down, and middle nodes, adding coupons at period one and discounting with semiannual interest to obtain the present price.

  • Science of Term Structure Models Part 75:17

    Apply Black-Scholes and Merton models to fixed income, noting upper caps and nonnegative rate assumptions. Examine callable and puttable bonds with embedded options and strike prices controlling price moves.

  • Parametric EVT11:33

    Explore parametric extreme value theory and analysis to model left tail events, using var and expected shortfall; learn about GPD, peak over threshold, and block maxima with Basel guidelines context.

  • Basis of Future Interest Rate7:34

    Explore how yield curve shapes—flat, upward sloping, and downward sloping—reflect future interest-rate expectations and spot-rate dynamics. Compare how two-year versus one-year investment horizons influence value under different spot-rate scenarios.

  • Interest Rate Volatility6:27

    Explore how interest rate volatility arises from uncertain future spot rates and risk-neutral probability, using binomial trees to model future rates and Jensen's inequality to explain convexity in bond prices.

  • Example of Demonstrate Jensen's Inequality8:12

    Explore Jensen's inequality using a binomial interest-rate tree to price bonds. Assess how risk premiums alter future rates and bond prices, illustrating convexity effects.

  • Model 1 and Model 2 Effectiveness9:22

    Compare model one and model two: model one has no drift and flat volatility, risking negative rates; model two adds drift and volatility, then holy model introduces time dependence.

  • Term Structure Model with No Drift9:38

    Explore term structure models with and without drift, focusing volatility and distribution. Describe drift as lambda dt plus sigma dw and illustrate with a binomial tree.

  • Arbitrage Free Model and Equilibrium Models5:34

    Explore arbitrage free and equilibrium models to price bonds, illiquid securities, and derivatives, using on the run treasuries to derive risk free rates and detect premiums.

  • Vacisek Model11:08

    Learn the Vicsek mean-reverting model for short-term rates, with the Vasicek framework to compute rate changes via k, theta, and sigma, and build longer-horizon binomial trees.

  • Time Depent Volatility12:23

    Examine time dependent volatility in interest-rate models, extending drift to lambda_t and volatility to sigma e^{-alpha t}, and compare Vasicek with the CIR model’s rate-dependent volatility.

  • Lognormal Model6:29

    Study the log normal model for interest rates, where volatility scales with the short rate and rates remain nonnegative, enabling out-of-the-money option pricing; then examine mean reversion and time-dependent volatility.

  • Put Call Parity7:30

    Grasp put-call parity as the no-arbitrage link between European options and the underlying price via present value of the strike. See how fiduciary call, protective put, and dividends affect pricing.

  • Example of Put Call Parity11:52

    Apply put-call parity to compute the no-arbitrage price of shares and detect arbitrage by comparing call plus present value of the strike with a share and put, using the risk-free rate.

  • Volatility Smiles6:12

    This lecture describes volatility smiles as the implied volatility curve by strike price, showing currency options with a classic smile and higher volatility for deep in/out of the money.

  • Volatility Smiles for Equity Options6:51

    Explore the reverse skew in volatility for equity options, where implied volatility falls as strike prices rise, with leverage and crash phobia driving the smirk or skew.

  • Volatility Term Strucre5:30

    Explore how implied volatility increases with maturity to form a volatility term structure and a volatility surface that combines volatility smiles and time to expiration with strike price and moneyness.

  • History of Trading Book10:55

    Explore the frtb fundamental review of the trading book, detailing revised internal models and standardized approaches, shifted from var to expected shortfall, liquidity horizons, and trading-book boundary.

  • Revised Internal Model Approach9:19

    Revised internal model approach updates capital calculations using sensitivities for delta, vega, and curvature risks, plus default and residual risk charges, with bucketed risk classes and correlation multipliers.

  • Solving Trading and Banking Book Issue9:06

    Explore frtb's rule-based asset classification between trading and banking books, with restricted interchanges, mark-to-market rules, liquidity horizons, and model validation for var and expected shortfall.

Requirements

  • There are no educational or professional prerequisites to sit for either part of the Exam.

Description

This comprehensive program is designed for learners aiming to deepen their understanding of advanced financial risk concepts. The course offers a structured roadmap through market risk modeling, credit risk evaluation, liquidity and treasury management, operational risk, investment management, and current issues shaping global financial markets. Through expert-level lectures, real-world case studies, analytics-driven tools, and mock paper strategies, students will build the confidence and skillset needed to excel in professional risk-analysis environments.


Section 1: Market Risk Measurement and Management

This section establishes the foundation for understanding advanced market risk frameworks. It begins with an overview of market-risk objectives and outlines the analytical roadmap for the entire module. Learners explore critical measurement techniques such as parametric/non-parametric models, Expected Shortfall, VaR mapping, correlation modeling, volatility modeling, and term-structure approaches. The section further examines hedging strategies, risk matrices, and essential tools used by global institutions. It concludes with an introduction to credit-risk elements closely tied to market-risk exposures, including economic capital assessment and credit-derivative applications.

Section 2: Credit Risk Measurement and Management

This module offers a deep dive into the mechanics of credit risk. Students examine the nature of counterparty exposure, default probabilities, and transaction-based risk nuances. The section includes a comprehensive breakdown of rating systems, rating-agency methodologies, and quantitative/qualitative evaluation frameworks. A dedicated credit-derivatives series provides practical insights into instruments used for credit transfer and hedging. The module then transitions into liquidity risk, covering treasury operations, stress testing, liquidity-buffer strategies, and portfolio-based liquidity planning.

Section 3: Liquidity & Treasury Risk Management

This segment introduces the complexities of liquidity risk and treasury operations within financial institutions. Students revisit landmark cases such as Northern Rock to understand systemic liquidity failures. The lectures emphasize supervisory expectations, asset-liability management, liquidity coverage ratios, and investment-security portfolio frameworks essential for treasury operations.

Section 4: Risk Management & Investment Management

This section bridges risk management and investment decision-making. Learners study liquid assets, performance measurement methods, and risk-monitoring frameworks used by investment managers. Topics such as hedge-fund strategies, mutual-fund structures, pricing anomalies, tactical asset allocation, and risk-adjusted performance evaluation equip students with analytical tools needed for professional portfolio oversight.

Section 5: Current Issues in Global Financial Markets

This forward-looking module explores transformative forces shaping financial markets. Students analyze technology-driven changes including blockchain systems, fintech innovations, machine-learning applications, and big-data analytics. Macro-economic challenges, geopolitical shifts, and regulatory developments are reviewed to understand their impact on global risk environments. The goal is to cultivate awareness of how emerging trends affect risk modeling and market stability.

Section 6: Operational Risk & Resiliency

This module focuses on operational risk frameworks and resilience strategies. Students will explore risk culture in banking, enterprise-risk components, model-risk governance, and stress-testing methodologies. Outsourcing and third-party risk considerations are analyzed to highlight vulnerabilities and required controls. The module emphasizes designing resilient systems capable of withstanding internal and external shocks.

Section 7: Mock Paper Solving & Exam Strategies

This concluding section prepares learners for real examination environments. It includes full mock-paper walkthroughs, solution breakdowns, question-pattern decoding, time-management techniques, and high-yield revision strategies. Students will gain exam-oriented confidence and insights into maximizing performance through structured practice.

Conclusion

This course offers a complete and integrated journey through advanced financial-risk concepts. Students emerge with a refined understanding of risk modeling, asset-class dynamics, investment-risk principles, and current global trends influencing financial markets. With detailed case studies, analytical frameworks, and mock-test strategies, the course equips professionals to thrive in demanding financial-risk roles.

Who this course is for:

  • This program is suitable for Bankers, IT professionals, Analytics and Finance professionals with an interest in risk management. It is also beneficial for Btech, MBA, Finance graduates who are interested in financial risk management career.
  • Individuals preparing for the Level 2 exam seeking a comprehensive and structured learning program to succeed in the examination.
  • Finance Professionals: Risk managers, financial analysts, and investment professionals aiming to enhance their skills in risk measurement and management. Professionals working in financial institutions such as banks, investment firms, and asset management companies.
  • Graduate Students: Graduate students pursuing degrees in finance, risk management, or related fields who want to deepen their understanding of advanced risk management concepts.
  • Risk Management Practitioners: Risk management practitioners looking to stay updated on current issues, emerging trends, and best practices in the financial risk management landscape.
  • Professionals in Fintech and Blockchain: Individuals working in fintech and blockchain industries interested in understanding the financial risk implications and applications of emerging technologies.
  • Investment Professionals: Portfolio managers, investment strategists, and financial planners looking to strengthen their risk assessment and investment management skills.
  • Corporate Finance Professionals: Finance professionals working in corporate finance departments aiming to gain insights into risk management strategies and practices.
  • Regulatory and Compliance Professionals: Professionals involved in regulatory compliance, audit, and governance functions within financial institutions.
  • Consultants: Risk management consultants seeking to deepen their expertise and provide valuable insights to their clients.
  • Anyone Interested in Financial Risk Management: Individuals with a general interest in financial risk management who wish to broaden their knowledge and understanding of risk-related concepts.