Ghent University Academic Bibliography

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Acoustic and shallow water wave propagation with irregular dissipation

JC Muñoz, Michael Ruzhansky (UGent) and Niyaz Tokmagambetov (UGent)

(2019) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 53(2). p.153-156
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- Journal Article
- A1
Elements of Potential Theory on Carnot Groups

Michael Ruzhansky (UGent) and D Suragan

(2018) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 52(2). p.158-161
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- Journal Article
- A1
On convolutions in Hilbert spaces

B Kanguzhin, Michael Ruzhansky (UGent) and N Tokmagambetov

(2017) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 51(3). p.221-224
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- Journal Article
- A1
- open access
Nikolskii inequality and functional classes on compact Lie groups

ED Nursultanov, Michael Ruzhansky (UGent) and SYu Tikhonov

(2015) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 49(3). p.226-229
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- Journal Article
- A1
- open access
On multipliers on compact Lie groups

Michael Ruzhansky (UGent) and J Wirth

(2013) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 47(1). p.72-75
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- Journal Article
- A1
Pointwise van der Corput lemma for functions of several variables

Michael Ruzhansky (UGent)

(2009) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 43(1). p.75-77
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- Journal Article
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Estimates and spectral asymptotics for systems with multiplicities

IV Kamotski and Michael Ruzhansky (UGent)

(2005) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 39(4). p.308-310
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- Journal Article
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Spectral shift function of the Schrödinger operator in the large coupling constant limit

AB Pushnitski and Michael Ruzhansky (UGent)

(2002) FUNCTIONAL ANALYSIS AND ITS APPLICATIONS. 36(3). p.250-252

Academic Bibliography

Acoustic and shallow water wave propagation with irregular dissipation

Elements of Potential Theory on Carnot Groups

On convolutions in Hilbert spaces

Nikolskii inequality and functional classes on compact Lie groups

On multipliers on compact Lie groups

Pointwise van der Corput lemma for functions of several variables

Estimates and spectral asymptotics for systems with multiplicities

Spectral shift function of the Schrödinger operator in the large coupling constant limit

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