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19932025
most citedTemporally stable coherent states for infinite well and Pöschl-Teller potentials

222 citations · 1.4k across the 117 of their papers we have counts for

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gr-qc2022★ 11 cited

A Straight Forward Path to a Path Integration of Einstein's Gravity

John R. Klauder

Path integration is a respected form of quantization that all theoretical quantum physicists should welcome. This elaboration begins with simple examples of three different version…

gr-qc2021

A Simple Factor in Canonical Quantization yields Affine Quantization Even for Quantum Gravity

John R. Klauder

Canonical quantization (CQ) is built around , while affine quantization (AQ) is built around , where . The basic CQ operators…

gr-qc2021★ 1 cited

Let Loop Quantum Gravity and Affine Quantum Gravity Examine Each Other

John R. Klauder

Loop Quantum Gravity is widely developed using canonical quantization in an effort to find the correct quantization for gravity. Affine quantization, which is like canonical quanti…

gr-qc2020

An Ultralocal Classical and Quantum Gravity Theory

John R. Klauder

An ultralocal form of any classical field theory eliminates all spatial derivatives in its action functional, e.g., in its Hamiltonian functional density. It has been applied to co…

gr-qc2020

Using Affine Quantization to Analyze Non-renormalizable Scalar Fields and the Quantization of Einstein's Gravity

John R. Klauder

Affine quantization is a parallel procedure to canonical quantization, which is ideally suited to deal with non-renormalizable scalar models as well as quantum gravity. The basic a…

gr-qc2020

Quantum Gravity, Constant Negative Curvatures, and Black Holes

John R. Klauder

For purposes of quantization, classical gravity is normally expressed by canonical variables, namely the metric and the momentum . Canonical quantization req…