Regency Christmas Summons books in order

Complete reading order for the Regency Christmas Summons series by Julie Johnstone, a set of four interconnected Regency holiday novellas centered on the Duke of Danby's Christmas gathering.

Reading order

# Title Published Author Buy on Amazon
1 A Summons from the Duke of Danby 2015 Julie Johnstone N/A
2 The Duke’s Christmas Summons 2015 Julie Johnstone Buy
3 The Duke’s Christmas Tidings 2015 Julie Johnstone Buy
4 The Duke’s Christmas Greetings 2015 Julie Johnstone Buy

The Regency Christmas Summons series by Julie Johnstone is a set of four holiday novellas, all published in 2015, that share a single festive premise: the Duke of Danby issues a Christmas summons, bringing guests to his estate for a holiday gathering. Each novella follows a different couple as they find romance amid the seasonal celebrations. A Summons from the Duke of Danby sets the stage, and the three subsequent books tell the love stories that unfold under the Duke’s roof.

The series is a quick, satisfying read for fans of Regency holiday romance. Because all four entries were released the same year and are tightly connected, they work best read together as a set. The Duke of Danby also appears in Johnstone’s A Danby Family Novella series, giving readers who enjoy these holiday stories another way to spend more time with the character and his world.

Frequently Asked Questions

How many books are in the Regency Christmas Summons series?

There are four books in the Regency Christmas Summons series, published in 2015.

What is the first book in the Regency Christmas Summons series?

The first book in the Regency Christmas Summons series is A Summons from the Duke of Danby, published in 2015.

"What connects the books in the Regency Christmas Summons series?"

“All four novellas revolve around the Duke of Danby’s annual Christmas summons, where guests are invited to his estate for the holiday season. Each book follows a different couple who finds love during the gathering, with the Duke of Danby serving as a recurring figure across the series.”

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