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The UNIVERSITY of GREENWICH

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Title: The UNIVERSITY of GREENWICH


1
The UNIVERSITY of GREENWICH TEI of Kavala
  • POSTGRADUATE PROGRAMME
  • Msc in Finance Financial Information System
  • Course BANK MANAGEMENT
  • Academic Year 2009 (Spring Semester)
  • Campus TEI of Kavalla
  • Lecturer Dr. Kostas Mavrides
  • University of Cyprus
  • Email mavrides_at_ucy.ac.cy
  • Textbook Financial Institutions Management A
    Risk Management Approach, by A. Saunders
  • or some other textbook of similar material and
    level such as
  • Financial Institutions Management a modern
    Perspective, (latest edition) by A. Saunders
  • Help from www.investopedia.com

2
  • Topics
  • PART A
  • Introduction to Banking
  • Bank Management What is special about banks?
  • Externalities in Banking
  • Banking Regulation
  • Risk in Banking Sources of Risk
  • The Yield Curve
  • Other sources of risk
  • PART B
  • Measuring and Managing Risk
  • interest rate risk and others

3
Expectations from Students
  • Learn and Understand facts, concepts and
    practices in banking
  • Learn Theories and Tools concerning Banking
    Management
  • Develop own perspective and arguments

4
Types of Banking Area of Concentration
  • 1. Distinguish them using customers (Balance
    Sheet)
  • Retail Banking
  • Wholesale Banking
  • Investment Banking
  • Universal Bank
  • 2. Based on geographic expansion of their market
    regional, super regional, national,
    international.
  • 3. Some Other
  • What is a Bank?
  • based on its economic function
  • based on its services to customers
  • based on its legal existence
  • European Union the key determinants
  • Elsewhere

5
What makes a Banking Institution Special?
  • Economic Externalities
  • Positive or Negative Externality
  • An action (or transaction) by one economic
    agent, imposing costs on other economic agent
    which is not normally part of the transaction.
  • Asset Transformer issues financial claims that
    are far more attractive to household savers than
    the claims issued directly by corporations e.g.
    deposits against corporate bonds.
  • Domino Effect in Banking Very Liquid Deposits on
    Demand (or short notice) are backed by very
    Illiquid Assets.
  • Massive Withdraws of Deposits
  • Interrelation
  • Behavior of Savers (Depositors)

6
More about what makes banks special
Promotion of an Efficient Payment System
(checking accounts) Positive or Negative
Externality? Impact on the Money Supply Credit
Allocation e.g. buying a house Agency Costs
High Regulation Entry, Deposits, Loans, etc
7
Description of a Bank's Major Financial
Statements
  • Balance Sheet
  • The Nature of a Bank's Assets and Liabilities
  • Highly Liquid Assets Liab.
  • Highly Leverage
  • Profit Loss Statement (or Income Statement)
  • ROE NI/TE and ROA NI/TA
  • Off Balance Sheet Items
  • Economies of Scale in Banking
  • Economies of Scope in Banking
  • Book Value Accounting Historical Cost
  • Market Value Accounting Marking to Market
  • Net Worth Value of the Bank to its owners
  • Market Value of Assets - Market Value of
    Liabilities
  • Market Capitalization of A Publicly Listed
    Institution?
  • Insolvency Market Value of Net Worth is zero or
    negative
  • Deviation of Market Value From Book Value

8
Sources of Risks in Banking
  • Risks in Banking
  • Interest Rate Risk
  • Credit Risk
  • Foreign Exchange
  • Liquidity Risk
  • Technological Risk
  • Sovereign Risk
  • Off Balance Sheet Risk
  • Interest Rate Risk
  • Fixed Interest Rate Instruments Vs Floating
    Interest rate Instruments
  • Refinancing Risk the risk that the cost of
    rolling over (reborrowing) will rise above the
    return earned on asset investment
  • Reinvestment Risk

9
More about Risks in Banking
  • Credit Risk
  • The three Cs of Lending Money
  • Credit
  • Character
  • Collateral
  • Firm Specific Credit Risk risk of default
    associated with the specific project undertaken
    by the borrowing firm
  • Systematic Risk risk of default associated with
    the general macroeconomic conditions affecting
    all borrowers
  • How can a Bank reduce its credit risk with an
    insurance contact?
  • How does this affect the interest rate?

10
Trends in Banking Today
  • Disintermediation in Banking
  • Some real examples from the international and
    the domestic market
  • 1. USA Money Market Mutual Funds
  • Commercial Paper
  • 2. How about Greece? Any examples of banking
    disintermediation?
  • 3. homework think for any other such
    examples

11
EMH Portfolio Management
  • Immunization Against Interest Rate Risk
  • The Maturity Model
  • The Duration Model
  • The Reprising Model

12
Managing Measuring Interest Rate Risk
Applying the Maturity Model on a Bank Balance
Sheet

Assumptions All securities are selling at par
value. The 2 year Government Bond yield is
5. The 15 year Mortgage yield is 9. The 1
year deposit pays 4.5 and the 5 Year Debenture
(Bond) pays 8. All interest payments are
annual and the Bank has a number of 100
million of stocks (common shares) outstanding
with a market price of 0.50 per share. .
13
Questions
  • a) Calculate the following
  • Book Value of Equity?
  • Net Worth (Market Value of Equity)?
  • b) Calculate the weighted average maturity of its
    assets and its liabilities.
  • c) Calculate the Maturity Gap.
  • d) Describe the risk and analyze the impact of a
    small percentage change (an increase and a
    decrease) in interest rates on the market value
    of Equity.
  • e) Suggest and explain specific ways to minimize
    the maturity gap.

14
Answers
a. Book Value of Equity 50 and Net Worth50
b. Weighted average maturity of assets 10.66
and weighted average maturity of liabilities
2.6 c. Maturity Gap 10.66 - 2.6 8.6 d. The
Financial Institution has a positive maturity
gap. (In fact, there is a positive duration gap
too.) An interest rate increase would cause a
decrease in both the market value of assets and
in the market value of liabilities. However,
since the maturity of assets is more than the
maturity of liabilities, the market value of
Equity theoretically should decrease. On the
contrary, an interest rate decrease would cause
an increase in the market value of assets and in
the market value of liabilities. However, since
the maturity of assets is more than the maturity
of liabilities, the market value of Equity
theoretically should increase. e. The bank may
either decrease the duration of its assets or
increase the duration of its liabilities. This
may be accomplished though many ways some of
which are Accepting (issuing) deposits with
larger term to maturity, issue zero coupon bonds
with a large term to maturity (20 years) etc.
The same goal may be also accomplished by making
loans with shorter term to maturity, using
shorter maturities on new mortgages, use (or
offer to transform) variable rate on mortgages
instead of the fixed rate.
15
DURATION MODEL
  • The concept of duration
  • A measure of the average life of a financial
    instrument (i.e. a fixed income security such as
    a bond) defined as the weighted average of the
    times until each payment is made, with weights
    proportional to the present value of the each
    payment.
  • What it measures?
  • The sensitivity of a financial security with
    respect to an infinitely small change in
    interest rate.
  • Its Units?
  • The Assymmetrical Impact of an equal Change in
    interest rates (an increase and a decrease of
    same absolute level) on Market Prices of Bonds
  • The Concept of Convexity of a Bond

16
Duration and the Time to Maturity
  • Duration and Maturity
  • Duration and Cash Payments i.e. Coupon Paymens
  • Duration and the Yield to Maturity (current
    level of market interest rates)
  • Duration measures the price sensitivity of a
    bond with respect to interest rate changes.
  • Holding other factors constant,
  • the duration of a coupon bond is higher when the
    bonds yield of maturity is lower,
  • and when the term to maturity of the bond is
    longer,
  • and when the coupon rate of the bond is lower.

17
Calculating Duration
  • Calculation of the
  • a) Duration of a (straight) Bond
  • PAR1000
  • Maturity 2 years
  • Coupon Interest 8
  • Semiannual Interest Payments
  • YTM 10
  • N
  • D ? PV (CFn) . t / PV of Bond
  • n
  • PV CFn . t / P
  • where t is time until payment measured in
    years
  • P of the Bond 40 / (1.05)1 40 / (1.05)2
    40 / (1.05)3 1040 / (1.05)4
  • 964.54
  • Use a Table

18
  • What are some of the practical problems with
    regard to applying the duration model in managing
    risk?

19
Trends Shaping Modern Banking (today)
  • Falling market share due to non banking
    institutions
  • Globalization
  • Competition from Non-Banking Institutions while
    the boundaries between them are becoming more and
    more blurred
  • Consolidation fewer banks but much larger banks
  • Technological Revolution in the way banking
    services are provided e.g. virtual banks
  • New and more complex banking products
  • Securitization another form of trend towards
    disintermediation
  • Off Balance Sheet Placing

20
Interest Rate Risk Exercise on Duration
  • Suppose that you are managing an investment
    portfolio of 1.0 million. Your target duration
    is 10 years, and you can choose from two
    securities (bonds)
  • Either a zero-coupon bond with maturity of 5
    years or a perpetuity (a consol).
  • Each security is currently yielding a 5 rate
    (yield)
  • Questions
  • a. How much of each bond will you hold in your
    portfolio?
  • b. How will these proportions (fractions) change
    next year if target duration is now nine years?
  • c. (Ignore a and b above) You are managing a
    portfolio of 1.0 million and you can choose from
    two bonds (i) a 2 year coupon bond with annual
    payments at 10 interest rate, with today's yield
    at 11.5, and (ii) a zero coupon bond with
    maturity of 15 years.
  • How will the proportions change if your target
    duration is 10 years?

21
Answer
  • a. Duration of Perpetuity is 1 (1/0.05) 21
  • w x 5 (1-w) x 21 10
  • 21-16w 10
  • w 0.6875
  • Therefore, 0.6875 million invested in the zero
    coupon and the rest in the perpetuity.
  • b. w x 4 (1-w) x 21 9
  • 21-17w 9
  • w 0.7059
  • Therefore, 0.7059 million invested in the zero
    coupon and the rest in the perpetuity. The
    proportion invested in the zero increases to
    12/17 and the proportion in the perpetuity falls
    to 5/17.
  • c. 1.859/0.9745 1.908
  • w x 1.908 (1-w) x 15 10
  • One possible answer is a proportion of w0.3818
    on the coupon bond and 0.6282 on the zero coupon
    bond.A.2 Why is it important to utilize market
    values, as opposed to book (accounting) values,
    in financial decision making for Financial
    Institutions?
  • Discuss/Present your answer with reference to a
    "zombie" banking institution.

22
More Analysis of Duration
  • Duration of a Zero Coupon Bond Maturity
  • Duration of a Perpetuity 1 1/yield
  • Exercise
  • 1. Calculate the Duration on a Eurobond that pays
    coupons annually with 8 coupon rate, par value
    of 1000, given that the current yield is 8.
  • Answer D 4,992.71/1000 4.993 years
  • 2. Calculate the Duration of a Consol
    (Perpetuity) with par value of 1000, given that
    the current yield is 5.
  • Answer D 21 years
  • The Features of Duration
  • Duration increases with the maturity of a fixed
    income security (asset or liability) but at a
    decreasing rate
  • Duration decreases as yield increases
  • Duration and Coupon The higher the coupon (or
    promised payment), the lower its duration

23
Duration as a Portfolio Management Tool
  • Interest rate risk consists of two components
  • Price risk and Reinvestment risk.
  • These two risk components move in opposite
    direction if duration equals horizon date, the
    two types of risk exactly offset each other,
    resulting in zero net interest-rate risk. This
    strategy is known as immunization.
  • Some of the problems associated with this
    strategy
  • the portfolio is protected against one interest
    rate change only thus, once interest rate change
    the portfolio must be rebalanced to maintain
    immunization duration assumes a horizontal yield
    curve (not the shape most commonly observed)
  • duration also assumes that any shifts in the
    yield curve are parallel (resulting in a
    continued horizontal yield curve)
  • duration is an approximation
  • in exercising immunization in practice, the
    portfolio manager may have trouble locating
    acceptable bonds that produce immunized
    portfolios
  • finally, both duration and horizon dates change
    with the mere passage of time, but not in a
    lockstep fashion, thus rebalancing is required.

24
  • Although immunization is considered a passive
    bond management strategy, considerable
    rebalancing must occur, as indicated above.
  • Also, the tradeoffs between the transaction costs
    and not being perfectly immunized at all times.

25
Discussion
  • The concept of immunization against interest
    rate risk within the framework of bank's balance
    sheet.
  • Describe Duration under normal banking
    conditions.
  • Besides requiring a collateral for a loan, how
    could a bank hedge a financial asset (i.e. a car
    loan) against credit risk?
  • Compare the goal of immunization for a bank
    differs from the goal of immunization for a
    pension fund?
  • The concept of disintermediation in banking
  • Provide real examples in banking (either on the
    asset or on the liability side of the balance
    sheet) where disintermediation occurred.

26
Difficulties in Applying the Duration Model to
Real World Bank Balance Sheets
  • Duration Matching Can be Costly
  • Immunization is a Dynamic Problem
  • Large Interest Rate Changes and Convexity
  • .
  • Floating Rate Loans and Bonds

The Problem of the Flat Term Structure
27
INTEREST RATE SWAP
  • The Mechanics and the Reasoning behind the
    transaction
  • What is an interest rate swap?
  • Parties involved
  • The Payers and the Intermediary
  • Types of Swaps
  • Notional Principle
  • Absolute Advantage and Comparative (Relative)
    Advantage
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