Vervalcurve

Vervalcurve is a term used primarily in Dutch financial management to describe a graphical representation of the maturity structure of a set of financial instruments, such as bonds, loans, or other contracts, based on their expiration dates (vervaldata). The curve shows when cash flows are due and how maturities are distributed over time. It is used to assess liquidity and refinancing risk, and to support funding planning and debt-management decisions.

Construction involves collecting the maturities and corresponding cash flows or notionals, choosing a time axis (usually expressed in years), and computing a measure for each horizon t. Common options include the cumulative share of notional maturing by t or the share remaining beyond t (a survival or tail curve). The resulting curve can be plotted as a line, a bar-aggregated profile, or a smoothed density by maturity buckets; some practitioners plot cash-flow profiles instead of notional alone.

Interpretation centers on concentration and dispersion of maturities. Steep or clustered regions indicate potential refinancing pressure at those dates, while a flatter curve suggests a more evenly distributed funding profile. Vervalcurves support liquidity risk assessment, scenario analysis, and regulatory reporting. They are often used alongside maturity ladders and cash-flow forecasts to inform debt issuance strategies and contingency planning.

Related concepts include the yield curve, term structure of debt, maturity profile, liquidity profile, and debt management dashboards. Terminology and formatting of vervalcurve documentation can vary between institutions and regions.