Ex Parte RossiDownload PDFPatent Trial and Appeal BoardMay 31, 201712981945 (P.T.A.B. May. 31, 2017) Copy Citation United States Patent and Trademark Office UNITED STATES DEPARTMENT OF COMMERCE United States Patent and Trademark Office Address: COMMISSIONER FOR PATENTS P.O.Box 1450 Alexandria, Virginia 22313-1450 www.uspto.gov APPLICATION NO. FILING DATE FIRST NAMED INVENTOR ATTORNEY DOCKET NO. CONFIRMATION NO. 12/981,945 12/30/2010 David ROSSI 94.0271-US-NP 7490 48879 7590 06/02/2017 SCHLUMBERGER INFORMATION SOLUTIONS 10001 Richmond Avenue IP Administration Center of Excellence HOUSTON, TX 77042 EXAMINER JONES, HUGH M ART UNIT PAPER NUMBER 2128 NOTIFICATION DATE DELIVERY MODE 06/02/2017 ELECTRONIC Please find below and/or attached an Office communication concerning this application or proceeding. The time period for reply, if any, is set in the attached communication. Notice of the Office communication was sent electronically on above-indicated "Notification Date" to the following e-mail address(es): U S Docketing @ sib. com jalverson@slb.com SMarckesoni@slb.com PTOL-90A (Rev. 04/07) UNITED STATES PATENT AND TRADEMARK OFFICE BEFORE THE PATENT TRIAL AND APPEAL BOARD Ex parte DAVID ROSSI Appeal 2015-003275 Application 12/981,9451 Technology Center 2100 Before JAMES R. HUGHES, TERRENCE W. McMILLIN, and ALEX S. YAP, Administrative Patent Judges. YAP, Administrative Patent Judge. DECISION ON APPEAL Appellant appeals under 35 U.S.C. § 134(a) from a Final Rejection of claims 1, 2, 4, 5, 8, 9, 11—16, and 18—24, which are pending in this application.2 We have jurisdiction under 35 U.S.C. § 6(b). We affirm. 1 Appellant identifies Schlumberger Technology Corp. as the real party in interest. App. Br. 4. 2 Claims 3, 6, 7, 10, and 17 are canceled. (App. Br. 21—23.) Appeal 2015-003275 Application 12/981,945 STATEMENT OF THE CASE Introduction Appellant’s invention relates to “modeling a production system may include providing a non-linear deterministic model representing the production system, the model including one or more inputs and one or more outputs.” (Dec. 30, 2010 Specification (“Spec.”) 1 8.) Claim 1 is illustrative, and is reproduced below (with minor reformatting): 1. A method of modeling a production system, comprising: providing a non-linear deterministic model representing the production system, the model comprising one or more inputs and one or more outputs; associating a prior probability density function (PDF) with a first input of the one or more inputs or a first output of the one or more outputs, or both, wherein the first input or the first output or both that have the prior PDF associated therewith and are not measured and not deterministically known; linearizing the non-linear deterministic model to generate a linearized model; obtaining a measurement of a second input of the one or more inputs or a second output of the one or more outputs, or both; determining, by using a processor and using a joint mean and covariance, a joint uncertainty related to the one or more inputs or the one or more outputs, or both, by calculation using the linearized model; determining, using the joint mean and covariance and the measurement and without using iterative optimization, a conditional mean and covariance for the first input or the first output or both; updating the non-linear deterministic model using the conditional mean and covariance; and adjusting the production system based on the updating of the non-linear deterministic model, wherein the adjusting comprises at least one of calibrating a sensor based on the 2 Appeal 2015-003275 Application 12/981,945 conditional mean and covariance and scheduling one or more well tests. Prior Art and Rejection on Appeal US 5,539,704 July 23, 1996 WO 01/07755 A1 Feb. 1,2001 US 7,460,957 B2 Dec. 2, 2008 R. Johnson et al., Chapter 3. CTD and Related Measurements, Bermuda Biological Station for Research, Inc., Bermuda Atlantic Time- series Study (April 1997) (“Johnson”). L. Jin et al., Joint Estimation of Porosity and Saturation by Combining a Rock Physics Model and Constrained Pre-stack Seismic Waveform Inversion, Jackson School of Geosciences, The University of Texas at Austin (2007) (“Jin”). Claims 1, 2, 4, 5, 8, 9, 11—16, and 18—20 stand rejected under 35 U.S.C. § 102(b) as anticipated by Doyen. (See June 5, 2014 Final Action (“Final Act.”) 5-16,21.) Claim 21 stands rejected under 35 U.S.C. § 103(a) as being unpatentable in view of Doyen and Johnson. (See Final Act. 21—22.) Claims 22—24 stand rejected under 35 U.S.C. § 103(a) as being unpatentable in view of Doyen and Prange or Jin. (See Final Act. 16—21.) Doyen et al. (“Doyen”) Malinvemo et al. (“Malinvemo”) Prange et al. (“Prange”) 3 Appeal 2015-003275 Application 12/981,945 ANALYSIS We have reviewed the Examiner’s rejection in light of Appellant’s arguments that the Examiner has erred. We are not persuaded that the Examiner erred in rejecting claims 1, 2, 4, 5, 8, 9, 11—16, and 18—24. We adopt as our own the findings and reasons set forth by the Examiner in the action from which this appeal is taken and the reasons set forth by the Examiner in the Examiner’s Answer in response to Appellant’s Appeal Brief. (Ans. 3—13.) However, we highlight and address specific findings and arguments for emphasis as follows. “linearizing the non-linear deterministic model to generate a linearized model ” The Examiner finds that Doyen, on column 7, lines 1—24 discloses the “linearizing the non-linear deterministic model to generate a linearized model” limitation of claim 1. (Final Act. 11.) Appellant contends that Doyen does not disclose linearizing because as depicted in Figure 6 of Doyen, the Gaussian input is not preserved in the output model, therefore the output model cannot be linear: the Gaussian input is combined with a non-Gaussian probability function, to yield a non-Gaussian posterior distribution (right plot; the right side is clearly inconsistent with a Gaussian distribution). That is, Gaussian in, non-Gaussian out. As such, the model is non-linear, because linear systems preserve the Gaussian characteristics-see Specification at paragraph 61. A simple sequential process where a Gaussian posterior at one time step can be used as the Gaussian prior for the next time step (such as in Eqs. 8a and 8b) does not result from Doyen, since the posterior is not Gaussian, given the non-linear relationship. (App. Br. 15, underline in original, italics added.) Figures 4 and 6 of Doyen is reproduced below. 4 Appeal 2015-003275 Application 12/981,945 e(Xio; Xj, xr) P'Xio) /ty"17 ;!\ i....../ !...x......... rn u. (10) p(X 1C I *2 , X7)/p(*so) ?9 CX •V t \\ ^ r (1 0} ------25'r (10) -A--------- ► Xh; Y 1. 4 p(X | X?.. X7)/p(X 50 ) p(>; 1C 1 4i0 , X2» X?) Figure 4 “is a graphic interpretation of the ratio between the conditional probability distribution and the prior distribution of the primary variable” and Figure 6 “shows the derivation of the local posterior distribution attributable to pixel 10 of FIG. 1.” (Doyen, 4:8—16.) We agree with the Examiner that Appellant is ignoring Figure 4, which shows that the “Gaussians are preserved.” (Ans. 6.) Appellant also argues that the “lack of preservation of a Gaussian distribution input to a model is evidence of nonlinearity of the model, whereas a presence of preservation of a Gaussian distribution input to a model is evidence of nothing.” (Reply 5.) Appellant further argues that “preservation of a Gaussian distribution input to a model has no relevance to these proceedings.” (Id.; see also id. 6.) Appellant has not persuaded us of Examiner error. First, Appellant cannot have it both ways by contending that a “Gaussian input [] combined with a non-Gaussian probability function” will produce a “model [that] is non-linear” (App. Br. 5 Appeal 2015-003275 Application 12/981,945 15, emphasis added) because the output is non-Gaussian (Figure 6) whereas when the output is Gaussian (as shown in Figure 4), it “is evidence of nothing” (Reply 5). Second, Appellant’s assertion in this regard is mere attorney argument and a conclusory statement, which is unsupported by factual evidence, and, thus is entitled to little probative value. In re Geisler, 116 F.3d 1465, 1470 (Fed. Cir. 1997); In re De Blauwe, 736 F.2d 699, 705 (Fed. Cir. 1984). In addition, the Declaration of David Rossi, the named inventor, is also conclusory and neither explains nor elaborates on the many conclusions made in the declaration. (May 19, 2014 Declaration of David Rossi under 37 CFR § 1.132 (“Rossi Decl.”).) For example, paragraph seven of the declaration states, without elaboration, that “[o]ne of ordinary skill in the art would understand that solving Equations 8 a and 8b of the Application does not require iterative optimization.” (Rossi Decl. 17.) Similarly, paragraph eleven of the declaration merely states that “Doyen does not disclose both” the linearizing and determining limitations. {Id. at 111-) Appellant next contends that Figure 4 “simply explains one [special] case where the non-linear model happens to land on a Gaussian output, [and] given the Gaussian input as well as a Gaussian statistical relationship between variables[, i]t does not reflect, inherently or expressly, that the model is linear.” (App. Br. 15; Reply 6—7.) Appellant’s attorney argument, which is unsupported by factual evidence, has similarly not persuaded us that the Examiner has erred. In re Geisler, 116 F.3d at 1470; In re De Blauwe, 736 F.2d at 705. Importantly, we agree with the Examiner’s finding that “[n]on-linear models do not arbitrarily or happen to ‘land’ on Gaussians [and i]t is unclear what [Appellant’s contention] even means [because] 6 Appeal 2015-003275 Application 12/981,945 Applicant^ do[es] not explain how this can happen or provide evidence in support thereof.” (Ans. 7—10, emphasis omitted.) Appellant does not offer persuasive evidence in response nor does Appellant provide persuasive evidence to support its contention that the output model shown in Figure 4 is non-linear even though it is showing a Gaussian output. “determining, using the joint mean and covariance and the measurement and without using iterative optimization ...” Appellant contends that “Doyen requires iterative techniques (simulations) to solve for the posterior PDFs.” (App. Br. 15; see also Rossi Decl. 17 (“One of ordinary skill in the art would understand that solving Equations 8a and 8b of the Application does not require iterative optimization.”).) We agree with the Examiner that the “claim requires ‘without iterative optimization’ not without ‘iterative techniques’ (simulations). . . .” (Ans. 10—11.) Moreover, we note that “the Board reasonably interpreted Rule 41.37 to require more substantive arguments in an appeal brief than a mere recitation of the claim elements and a naked assertion that the corresponding elements were not found in the prior art.” In re Lovin, 652 F.3d 1349, 1357 (Fed. Cir. 2011). Appellant has not persuaded us of Examiner error. For the foregoing reasons, we are not persuaded the Examiner erred in rejecting claim 1 and sustain the 35 U.S.C. § 102 rejection of claim 1. Independent claims 8 and 15 contain similar limitations at issue and Appellant does not present separate arguments for claims 8 and 15 than those regarding claim 1, therefore, we sustain the 35 U.S.C. § 102 rejection of claims 8 and 15, and claims 2, 4, 5, 9, 11—14, 16, and 18—20, which depend on either claim 1, 8, or 15, and are not argued separately. (App. Br. 7 Appeal 2015-003275 Application 12/981,945 14—16.) We also sustain the 35 U.S.C. § 103 rejections of claims 21—24, which are also not argued separately. (Id.) DECISION For the above reasons, we affirm the decision of the Examiner to reject claims 1, 2, 4, 5, 8, 9, 11—16, and 18—24. No time period for taking any subsequent action in connection with this appeal maybe extended. 37 C.F.R. § 1.136(a)(l)(iv). AFFIRMED 8 Copy with citationCopy as parenthetical citation