isFloored (3) - Linux Manuals

isFloored: Capped and/or floored floating-rate coupon.

NAME

QuantLib::CappedFlooredCoupon - Capped and/or floored floating-rate coupon.

SYNOPSIS

#include <ql/cashflows/capflooredcoupon.hpp>

Inherits QuantLib::FloatingRateCoupon.

Inherited by CappedFlooredCmsCoupon, and CappedFlooredIborCoupon.

Public Member Functions

CappedFlooredCoupon (const boost::shared_ptr< FloatingRateCoupon > &underlying, Rate cap=Null< Rate >(), Rate floor=Null< Rate >())

Rate cap () const
cap
Rate floor () const
floor
Rate effectiveCap () const
effective cap of fixing
Rate effectiveFloor () const
effective floor of fixing

Coupon interface

Rate rate () const
accrued rate
Rate convexityAdjustment () const
convexity adjustment

Observer interface

void update ()

Visitability

boost::shared_ptr< FloatingRateCoupon > underlying_

bool isCapped_

bool isFloored_

Rate cap_

Rate floor_

virtual void accept (AcyclicVisitor &)

bool isCapped () const

bool isFloored () const

void setPricer (const boost::shared_ptr< FloatingRateCouponPricer > &pricer)

Detailed Description

Capped and/or floored floating-rate coupon.

The payoff $ P $ of a capped floating-rate coupon is: [ P = N imes T imes min(a L + b, C). ] The payoff of a floored floating-rate coupon is: [ P = N imes T imes max(a L + b, F). ] The payoff of a collared floating-rate coupon is: [ P = N imes T imes min(max(a L + b, F), C). ]

where $ N $ is the notional, $ T $ is the accrual time, $ L $ is the floating rate, $ a $ is its gearing, $ b $ is the spread, and $ C $ and $ F $ the strikes.

They can be decomposed in the following manner. Decomposition of a capped floating rate coupon: [ R = min(a L + b, C) = (a L + b) + min(C - b - on"

void update () [virtual]

This method must be implemented in derived classes. An instance of Observer does not call this method directly: instead, it will be called by the observables the instance registered with when they need to notify any changes.

Reimplemented from FloatingRateCoupon.

Author

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