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This Must Be the Place
A top-ten bestseller 2016, THIS MUST BE THE PLACE by Maggie O'Farrell crosses time zones and continents to reveal an extraordinary portrait of a marriage. 'A complex, riveting novel of love and hope that grips at the heart' The Sunday Times A reclusive ex-film star living in the wilds of Ireland, Claudette Wells is a woman whose first instinct, when a stranger approaches her home, is to reach for her shotgun. Why is she so fiercely protective of her family, and what made her walk out of her cinematic career when she had the whole world at her feet? Her husband Daniel, reeling from a discovery about a woman he last saw twenty years ago, is about to make an exit of his own. It is a journey that will send him off-course, far away from the life he and Claudette have made together. Will their love for one another be enough to bring Daniel back home?
Where Snow Angels Go
On the precipice of a serious illness, Sylvie wakes up to find a snow angel who tells her he will protect her, and when she finally recovers, she purposefully puts herself in precarious situations to try and meet him again.
The Hand That First Held Mine
*As featured on BBC Radio 4's 'A Good Read'* Winner of the 2010 Costa Novel Award and a Sunday Times bestseller, THE HAND THAT FIRST HELD MINE by Maggie O'Farrell is a gorgeously written story of love and motherhood from the author of HAMNET and THE MARRIAGE PORTRAIT. When the sophisticated Innes Kent turns up on her doorstep, Lexie Sinclair realises she cannot wait any longer for her life to begin, and leaves for London. There, at the heart of the 1950s Soho art scene, she carves out a new life. In the present day, Elina and Ted are reeling from the difficult birth of their first child. Elina struggles to reconcile the demands of motherhood with her sense of herself as an artist, and Ted is disturbed by memories of his own childhood that don't tally with his parents' version of events. As Ted begins to search for answers, an extraordinary portrait of two women is revealed, separated by fifty years, but connected in ways that neither could ever have expected.
I Am, I Am, I Am: Seventeen Brushes With Death
AS FEATURED ON DESERT ISLAND DISCS, BIG SCOTTISH BOOK CLUB AND THE ZOE BALL BOOKCLUB, A BOOK OF THE YEAR IN THE SUNDAY TIMES, THE TIMES, GUARDIAN, IRISH TIMES, OBSERVER, RED and THE TELEGRAPH. *SHORTLISTED FOR THE PEN ACKERLEY PRIZE FOR MEMOIR AND AUTOBIOGRAPHY 2018* I AM, I AM, I AM is a memoir with a difference - the unputdownable story of an extraordinary woman's life in near-death experiences. Insightful, inspirational, gorgeously written, it is a book to be read at a sitting, a story you finish newly conscious of life's fragility, determined to make every heartbeat count. A childhood illness she was not expected to survive. A teenage yearning to escape that nearly ended in disaster. A terrifying encounter on a remote path. A mismanaged labour in an understaffed hospital. Shocking, electric, unforgettable, this is the extraordinary memoir from Costa Novel-Award winner and Sunday Timesbestselling author Maggie O'Farrell. It is a book to make you question yourself. What would you do if your life was in danger, and what would you stand to lose?
Cathal Brugha
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The Analysis of Solutions of Elliptic Equations
This book is intended as a continuation of my book "Parametrix Method in the Theory of Differential Complexes" (see [291]). There, we considered complexes of differential operators between sections of vector bundles and we strived more than for details. Although there are many applications to for maximal generality overdetermined systems, such an approach left me with a certain feeling of dissat- faction, especially since a large number of interesting consequences can be obtained without a great effort. The present book is conceived as an attempt to shed some light on these new applications. We consider, as a rule, differential operators having a simple structure on open subsets of Rn. Curre...
Approximation, Complex Analysis, and Potential Theory
Hermann Weyl considered value distribution theory to be the greatest mathematical achievement of the first half of the 20th century. The present lectures show that this beautiful theory is still growing. An important tool is complex approximation and some of the lectures are devoted to this topic. Harmonic approximation started to flourish astonishingly rapidly towards the end of the 20th century, and the latest development, including approximation manifolds, are presented here. Since de Branges confirmed the Bieberbach conjecture, the primary problem in geometric function theory is to find the precise value of the Bloch constant. After more than half a century without progress, a breakthrough was recently achieved and is presented. Other topics are also presented, including Jensen measures. A valuable introduction to currently active areas of complex analysis and potential theory. Can be read with profit by both students of analysis and research mathematicians.
Hamnet
'She's like no one I've ever met... She's like fire and water all at once.' Warwickshire, 1582. Agnes Hathaway, a natural healer, meets the Latin tutor, William Shakespeare. Drawn together by powerful but hidden impulses, they create a life together and make a family. As William moves to London to discover his place in the world of theatre, Agnes stays at home to raise their three children but she is the constant presence and purpose of his life. When the plague steals 11-year-old Hamnet from his loving parents, they must each confront their loss alone. And yet, out of the greatest suffering, something of extraordinary wonder is born. This new play based on Maggie O'Farrell's best-selling novel and adapted by award-winning playwright Lolita Chakrabarti (Life of Pi, Red Velvet, Hymn), pulls back a curtain on the imagined family life of the greatest writer in the English language. Hamnet is a love letter to passion, birth, grief and the magic of nature. This edition was published to coincide with the world premiere at the Swan Theatre, Stratford-upon-Avon, in April, 2023.
Advancements in Complex Analysis
The contributions to this volume are devoted to a discussion of state-of-the-art research and treatment of problems of a wide spectrum of areas in complex analysis ranging from pure to applied and interdisciplinary mathematical research. Topics covered include: holomorphic approximation, hypercomplex analysis, special functions of complex variables, automorphic groups, zeros of the Riemann zeta function, Gaussian multiplicative chaos, non-constant frequency decompositions, minimal kernels, one-component inner functions, power moment problems, complex dynamics, biholomorphic cryptosystems, fermionic and bosonic operators. The book will appeal to graduate students and research mathematicians as well as to physicists, engineers, and scientists, whose work is related to the topics covered.
