activity
20112022
most citedUniqueness for Volterra-type stochastic integral equations

19 citations · 20 across the 5 of their papers we have counts for

collaborators

8 papers

q-fin.PR2021

Refundable income annuities: Feasibility of money-back guarantees

Moshe A. Milevsky, Thomas S. Salisbury

Refundable income annuities (IA), such as cash-refund and instalment-refund, differ in material ways from the life-only version beloved by economists. In addition to lifetime incom…

q-fin.PM2021

Optimal allocation to deferred income annuities

F. Habib, H. Huang, A. Mauskopf +2

In this paper we employ a lifecycle model that uses utility of consumption and bequest to determine an optimal Deferred Income Annuity (DIA) purchase policy. We lay out a mathemati…

q-fin.MF2018

The implied longevity curve: How long does the market think you are going to live?

Moshe A. Milevsky, Thomas S. Salisbury, Alexander Chigodaev

We use life annuity prices to extract information about human longevity using a framework that links the term structure of mortality and interest rates. We invert the model and per…

q-fin.MF2018

Retirement spending and biological age

Huaxiong Huang, Moshe A. Milevsky, Thomas S. Salisbury

We solve a lifecycle model in which the consumer's chronological age does not move in lockstep with calendar time. Instead, biological age increases at a stochastic non-linear rate…

math.PR2016

Notes on oriented percolation

Mark Holmes, Thomas S. Salisbury

These notes fill in results about oriented percolation that are required for the paper [3] ("Forward clusters for degenerate random environments"). Since these are essentially modi…

math.PR201519 cited

Uniqueness for Volterra-type stochastic integral equations

Leonid Mytnik, Thomas S. Salisbury

We study uniqueness for a class of Volterra-type stochastic integral equations. We focus on the case of non-Lipschitz noise coefficients. The connection of these equations to certa…